AI & ChatGPT searches , social queries for STOCHASTIC PROCESS
Search references for STOCHASTIC PROCESS. Phrases containing STOCHASTIC PROCESS
See searches and references containing STOCHASTIC PROCESS!
Search references for STOCHASTIC PROCESS. Phrases containing STOCHASTIC PROCESS
See searches and references containing STOCHASTIC PROCESS!STOCHASTIC PROCESS
Collection of random variables
In probability theory and related fields a stochastic (/stəˈkæstɪk/) or random process is a mathematical object usually defined as a family of random
Stochastic_process
Randomly determined process
probability theory, the formal concept of a stochastic process is also referred to as a random process. Stochasticity is used in many different fields, including
Stochastic
Calculus of stochastic differential equations
calculus to stochastic processes such as Brownian motion (see Wiener process). It has important applications in mathematical finance, in stochastic differential
Itô_calculus
Type of random mathematical object
image processing, and telecommunications. The Poisson point process is often defined on the real number line, where it can be viewed as a stochastic process
Poisson_point_process
Differential equations involving stochastic processes
A stochastic differential equation (SDE) is a differential equation in which one or more of the terms is a stochastic process, resulting in a solution
Stochastic differential equation
Stochastic_differential_equation
Statistical model
In probability theory and statistics, a Gaussian process is a stochastic process (a collection of random variables indexed by time or space), such that
Gaussian_process
In the mathematics of probability, a stochastic process is a random function. In practical applications, the domain over which the function is defined
List of stochastic processes topics
List_of_stochastic_processes_topics
Calculus on stochastic processes
Stochastic calculus is a branch of mathematics that operates on stochastic processes. It allows a consistent theory of integration to be defined for integrals
Stochastic_calculus
Branch of mathematics
manipulating statements according to certain rules. A key principle guiding this process is that whatever operation is applied to one side of an equation also needs
Algebra
Stochastic process that is a continuous function of time or index parameter
In probability theory, a continuous stochastic process is a type of stochastic process that may be said to be "continuous" as a function of its "time"
Continuous_stochastic_process
Stochastic process modeling random walk with friction
In mathematics, the Ornstein–Uhlenbeck process is a stochastic process with applications in financial mathematics and the physical sciences. Its original
Ornstein–Uhlenbeck_process
Random process independent of past history
probability theory and statistics, a Markov chain or Markov process is a stochastic process describing a sequence of possible events in which the probability
Markov_chain
Series of activities
Predictable process, a stochastic process whose value is knowable Stochastic process, a random process, as opposed to a deterministic process Wiener process, a
Process
Stochastic differential equation
mathematics — specifically, in stochastic analysis — the infinitesimal generator of a Feller process (i.e. a continuous-time Markov process satisfying certain regularity
Infinitesimal generator (stochastic processes)
Infinitesimal_generator_(stochastic_processes)
Stochastic process generalizing Brownian motion
process (or Brownian motion, due to its historical connection with the physical process of the same name) is a real-valued continuous-time stochastic
Wiener_process
When the occurrence of one event does not affect the likelihood of another
statistics and the theory of stochastic processes. Two events are independent, statistically independent, or stochastically independent if, informally speaking
Independence (probability theory)
Independence_(probability_theory)
Stochastic process in probability theory
In probability theory, a Lévy process, named after the French mathematician Paul Lévy, is a stochastic process with independent, stationary increments:
Lévy_process
Type of stochastic process
a stationary process (also called a strict/strictly stationary process or strong/strongly stationary process) is a stochastic process whose statistical
Stationary_process
Type of physical or mathematical property
under a change in the sign of time. A stochastic process is reversible if the statistical properties of the process are the same as the statistical properties
Time_reversibility
statistics, a continuous-time stochastic process, or a continuous-space-time stochastic process is a stochastic process for which the index variable takes
Continuous-time stochastic process
Continuous-time_stochastic_process
Representation of a type of random process
dependent linearly on their own previous values on a stochastic basis. The model is in the form of a stochastic difference equation (or recurrence relation) which
Autoregressive_model
Memoryless property of a stochastic process
and statistics, the Markov property is the memoryless property of a stochastic process, which means that its future evolution is independent of its history
Markov_property
Signal boosting phenomenon using white noise
systems, such as chemical reactions, quantum systems, and industrial processes. Stochastic resonance is also closely related to the concept of dithering in
Stochastic_resonance
Correlation of a signal with a time-shifted copy of itself, as a function of shift
interchangeably. The definition of the autocorrelation coefficient of a stochastic process is ρ X X ( t 1 , t 2 ) = K X X ( t 1 , t 2 ) σ t 1 σ t 2 = E [
Autocorrelation
Probabilistic optimal control
Stochastic control or stochastic optimal control is a sub field of control theory that deals with the existence of uncertainty either in observations or
Stochastic_control
Poisson point process
theory, a Cox process, also known as a doubly stochastic Poisson process is a point process which is a generalization of a Poisson process where the intensity
Cox_process
Stochastic process
In probability theory relating to stochastic processes, a Feller process is a particular kind of Markov process. Let X {\textstyle X} be a locally compact
Feller_process
Field of statistical mechanics
Stochastic thermodynamics is an emergent field of research in statistical mechanics that uses stochastic variables to better understand the non-equilibrium
Stochastic_thermodynamics
Interpretation of quantum mechanics
Stochastic quantum mechanics is a framework for describing the dynamics of particles that are subjected to intrinsic random processes as well as various
Stochastic_quantum_mechanics
Mathematical model for sequential decision making under uncertainty
decision process (MDP) is a mathematical model for sequential decision making when outcomes are uncertain. It is a type of stochastic decision process, and
Markov_decision_process
Variable representing a random phenomenon
A random variable (also called random quantity, aleatory variable, or stochastic variable) is a mathematical formalization of a quantity or object which
Random_variable
Quantity defined for a stochastic process
analysis of stochastic processes such as Brownian motion and other martingales. Quadratic variation is just one kind of variation of a process. Suppose that
Quadratic_variation
Feature of some stochastic processes
stochastic processes (such as a random walk) that can create challenges for statistical inference in time series models. A linear stochastic process contains
Unit_root
System in which no randomness is involved in determining its future states
(philosophy) Dynamical system Scientific modelling Statistical model Stochastic process deterministic system - definition at The Internet Encyclopedia of
Deterministic_system
Stochastic process for effort or wear
A gamma process, also called the Moran-Gamma subordinator, is a two-parameter stochastic process which models the accumulation of effort or wear over time
Gamma_process
Concept in probability and statistics
theory and statistics, given a stochastic process, the autocovariance is a function that gives the covariance of the process with itself at pairs of time
Autocovariance
Probabilistic link between public rhetoric and ideologically motivated violence
Stochastic terrorism is an analytic description used in scholarship and counterterrorism to describe a mass-mediated process in which hostile public rhetoric
Stochastic_terrorism
Stochastic process
In stochastic analysis, a part of the mathematical theory of probability, a predictable process is a stochastic process whose value is knowable at a prior
Predictable_process
Class of financial models with stochastic volatility and jumps
introducing both a stochastic variance process and a jump component—typically modeled via a Poisson process or more general Lévy processes—SVJ models allow
Stochastic volatility jump models
Stochastic_volatility_jump_models
Time density of the average information in a stochastic process
rate of a stochastic process is, informally, the time density of the average information in a stochastic process. For stochastic processes with a countable
Entropy_rate
probability theory, stochastic processes, queueing theory, information theory, and Fourier analysis. In the early 1960s a stochastic geometry model was
Stochastic geometry models of wireless networks
Stochastic_geometry_models_of_wireless_networks
Type of stochastic process in probability
Cauchy process is a type of stochastic process. There are symmetric and asymmetric forms of the Cauchy process. The unspecified term "Cauchy process" is
Cauchy_process
When variance is a random variable
In statistics, stochastic volatility models are those in which the variance of a stochastic process is itself randomly distributed. They are used in the
Stochastic_volatility
Process forming a path from many random steps
In mathematics, a random walk is a stochastic process that describes a path that consists of a succession of random steps on some mathematical space. An
Random_walk
Equation from probability theory
In mathematics, specifically in the theory of Markovian stochastic processes in probability theory, the Chapman–Kolmogorov equation (CKE) is an identity
Chapman–Kolmogorov_equation
Computer simulation with random inputs
A stochastic simulation is a simulation of a system that has variables that can change stochastically (randomly) with individual probabilities. Realizations
Stochastic_simulation
independent increments are a property of stochastic processes and random measures. Most of the time, a process or random measure has independent increments
Independent_increments
of a stochastic process. Then the Euclidean path integral measure can also be thought of as the stationary distribution of a stochastic process; hence
Stochastic_quantization
Model in probability theory
In probability theory, a martingale is a stochastic process in which the expected value of the next observation, given all prior observations, is equal
Martingale (probability theory)
Martingale_(probability_theory)
Theorem on changes in stochastic processes
Girsanov's theorem or the Cameron-Martin-Girsanov theorem explains how stochastic processes change under changes in measure. The theorem is especially important
Girsanov_theorem
Stochastic process
the study of stochastic processes, a stochastic process is adapted (also referred to as a non-anticipating or non-anticipative process) if information
Adapted_process
Mathematical model for state estimation
In the theory of stochastic processes, filtering describes the problem of determining the state of a system from an incomplete and potentially noisy set
Filtering problem (stochastic processes)
Filtering_problem_(stochastic_processes)
Stochastic process formalizing cumulative advantage
over transient periods. A preferential attachment process is a stochastic urn process, meaning a process in which discrete units of wealth, usually called
Preferential_attachment
Field of electrical engineering
signal processing is an approach which treats signals as stochastic processes, utilizing their statistical properties to perform signal processing tasks
Signal_processing
is a stochastic process that is non-negative and whose increments are stationary and independent. Subordinators are a special class of Lévy process that
Subordinator_(mathematics)
Academic journal
Stochastic Processes and Their Applications is a monthly peer-reviewed scientific journal published by Elsevier for the Bernoulli Society for Mathematical
Stochastic Processes and Their Applications
Stochastic_Processes_and_Their_Applications
original stochastic process. Control theory Optimal control Stochastic differential equation Differential equation Numerical analysis Stochastic process Harold
Markov chain approximation method
Markov_chain_approximation_method
Random set of points on a space with random number and random position
associated with a stochastic process, though it has been remarked that the difference between point processes and stochastic processes is not clear. Others
Point_process
Covariance and correlation
jointly wide sense stationary stochastic processes can be estimated by averaging the product of samples measured from one process and samples measured from
Cross-correlation
In probability theory, Lévy's stochastic area is a stochastic process that describes the enclosed area of a trajectory of a two-dimensional Brownian motion
Lévy's_stochastic_area
Continuous stochastic process
also known as an exponential Brownian motion, is a continuous-time stochastic process in which the logarithm of the randomly varying quantity follows a
Geometric_Brownian_motion
Stochastic process with discrete movements
A jump process is a loose term describing a stochastic process that has discrete movements, called jumps. The jumps may arrive at fixed times (e.g., binomial
Jump_process
Types of numerical variables in mathematics
P ( t = 0 ) = α {\displaystyle P(t=0)=\alpha } . Continuous-time stochastic process Continuous function Continuous geometry Continuous modelling Continuous
Continuous or discrete variable
Continuous_or_discrete_variable
Model for the extinction of family names
Galton–Watson process, also called the Bienaymé-Galton–Watson process or the Galton-Watson branching process, is a branching stochastic process arising from
Galton–Watson_process
Random motion of particles suspended in a fluid
water. In 1900, the French mathematician Louis Bachelier modeled the stochastic process now called Brownian motion in his doctoral thesis, The Theory of Speculation
Brownian_motion
Summary of dynamics of a stochastic process
summarizes the dynamics of a continuous stochastic process. It is used to define a probability density for a stochastic process, and it is similar to the Lagrangian
Onsager–Machlup_function
Branch of mathematics concerning probability
probability distributions, and stochastic processes (which provide mathematical abstractions of non-deterministic or uncertain processes or measured quantities
Probability_theory
Type of signal in signal processing
discrete-time stochastic process W ( n ) {\displaystyle W(n)} is called weak-sense white noise (or often simply "white noise" in signal processing) if its mean
White_noise
Stochastic processes
Gauss–Markov stochastic processes (named after Carl Friedrich Gauss and Andrey Markov) are stochastic processes that satisfy the requirements for both
Gauss–Markov_process
Distribution of a country's total GDP amongst its population
development through time of the DoI between ranges is regarded to be a stochastic process. The income of any person in one year may depend on the income in
Income_distribution
Family of stochastic processes
theory, Dirichlet processes (after the distribution associated with Peter Gustav Lejeune Dirichlet) are a family of stochastic processes whose realizations
Dirichlet_process
concepts are distinguished by the context (signal processing versus estimation of stochastic processes). The historical reason for this confusion is that
Smoothing problem (stochastic processes)
Smoothing_problem_(stochastic_processes)
Solution to a stochastic differential equation
diffusion processes are a class of continuous-time Markov process with almost surely continuous sample paths. Diffusion processes are stochastic in nature
Diffusion_process
Formula relating stochastic processes to partial differential equations
establishes a link between parabolic partial differential equations and stochastic processes. In 1947, when Kac and Feynman were both faculty members at Cornell
Feynman–Kac_formula
Continuous probability distribution
1978 O. Barndorff-Nielsen, Normal Inverse Gaussian Distributions and Stochastic Volatility Modelling, Scandinavian Journal of Statistics 1997 S.T Rachev
Normal-inverse Gaussian distribution
Normal-inverse_Gaussian_distribution
Type of stochastic process
real-valued stochastic process X is called a semimartingale if it can be decomposed as the sum of a local martingale and an adapted finite-variation process whose
Semimartingale
Stochastic process
branching random walk is a stochastic process that generalizes both the concept of a random walk and of a branching process. At every generation (a point
Branching_random_walk
Cellular automaton with probabilistic rules
A stochastic cellular automaton (SCA), also known as a probabilistic cellular automaton (PCA), is a type of computational model. It consists of a grid
Stochastic_cellular_automaton
spaces. In particular, it applies to decompositions of stationary stochastic processes, and to edge-flows over graphs and simplicial complexes. It is closely
Helmholtz–Hodge_decomposition
In probability theory, a stable process is a type of stochastic process. It includes stochastic processes whose associated probability distributions are
Stable_process
Identity in Itô calculus analogous to the chain rule
the differential of a time-dependent function of a stochastic process. It serves as the stochastic calculus counterpart of the chain rule. It can be heuristically
Itô's_lemma
Polynomial sequence
(2009-02-01). "Large deviations for statistics of the Jacobi process". Stochastic Processes and Their Applications. 119 (2): 518–533. doi:10.1016/j.spa
Jacobi_polynomials
Consistent set of finite-dimensional distributions will define a stochastic process
"consistent" collection of finite-dimensional distributions will define a stochastic process. It is credited to the English mathematician Percy John Daniell and
Kolmogorov_extension_theorem
Time at which a random variable stops exhibiting a behavior of interest
In probability theory, in particular in the study of stochastic processes, a stopping time (also Markov time, Markov moment, optional stopping time or
Stopping_time
Study of random spatial patterns
In mathematics, stochastic geometry is the study of random spatial patterns. At the heart of the subject lies the study of random point patterns. This
Stochastic_geometry
A quasimartingale is a concept from stochastic processes and refers to a stochastic process that has finite mean variation. Quasimartingales are generalizing
Quasimartingale
Concept in mathematics
expectation. Consider ( X t ) t ∈ T {\displaystyle (X_{t})_{t\in T}} , a stochastic process that is Banach-space-valued. The Bochner integral allows us to define
Bochner_integral
Stochastsic differential equations with terminal condition
A backward stochastic differential equation (BSDE) is a stochastic differential equation with a terminal condition in which the solution is required to
Backward stochastic differential equation
Backward_stochastic_differential_equation
Signal with properties that vary cyclically with time
treatment of cyclostationary processes. The stochastic approach is to view measurements as an instance of an abstract stochastic process model. As an alternative
Cyclostationary_process
Class of stochastic processes in applied probability
probability, a regenerative process is a class of stochastic process with the property that certain portions of the process can be treated as being statistically
Regenerative_process
Stochastic process in probability theory
Pitman–Yor process denoted PY(d, θ, G0), is a stochastic process whose sample path is a probability distribution. A random sample from this process is an infinite
Pitman–Yor_process
Mathematics concept
study of measures and stochastic processes. A lot of information can be gained by studying the "projection" of a measure (or process) onto a finite-dimensional
Finite-dimensional distribution
Finite-dimensional_distribution
Cadlag in probability theory
additive process, in probability theory, is a cadlag, continuous in probability stochastic process with independent increments. An additive process is the
Additive_process
Algebraic structure of set algebra
X {\displaystyle X} then Y {\displaystyle Y} is called a stochastic process or random process. The σ-algebra generated by Y {\displaystyle Y} is σ ( Y
Σ-algebra
Type of stochastic process
In mathematics, a local martingale is a type of stochastic process, satisfying the localized version of the martingale property. Every martingale is a
Local_martingale
In probability theory, a stochastic process is said to have stationary increments if its change only depends on the time span of observation, but not on
Stationary_increments
Theory of stochastic processes
In the theory of stochastic processes, the Karhunen–Loève theorem (named after Kari Karhunen and Michel Loève), also known as the Kosambi–Karhunen–Loève
Kosambi–Karhunen–Loève theorem
Kosambi–Karhunen–Loève_theorem
Generalization of a Markov decision process
observable Markov decision process (POMDP) is a generalization of a Markov decision process (MDP). A POMDP models an agent decision process in which it is assumed
Partially observable Markov decision process
Partially_observable_Markov_decision_process
Stochastic process
the mathematical theory of stochastic processes, local time is a stochastic process associated with semimartingale processes such as Brownian motion, that
Local_time_(mathematics)
Stochastic diffusion process in probability theory
In probability theory, a McKean–Vlasov process is a stochastic process described by a stochastic differential equation where the coefficients of the diffusion
McKean–Vlasov_process
STOCHASTIC PROCESS
STOCHASTIC PROCESS
Surname or Lastname
English
English : from Middle English crouch, Old English crūc ‘cross’ (a word that was replaced in Middle English by the word cross, from Old Norse kross), applied either as a topographic name for someone who lived by a cross or possibly as a nickname for someone who had carried a cross in a pageant or procession.Dutch : from Middle Dutch croech ‘jug’, ‘pitcher’, hence a metonymic occupational name for a potter.
Surname or Lastname
English
English : from the Norman personal name Bernier.English : from Old English beornan ‘to burn’, hence an occupational name for a burner of lime (compare German Kalkbrenner) or charcoal. It may also have denoted someone who baked bricks or distilled spirits, or who carried out any other manufacturing process involving burning.English : occupational name for a keeper of hounds, from Old Norman French bern(i)er, brenier (a derivative of bren, bran ‘bran’, on which the dogs were fed).Southern English : topographic or occupational name for someone who lived by or worked in a barn, from Middle English bern, barn ‘barn’ + the suffix -er. Compare Barnes.German : habitational name, in Silesia denoting someone from a place called Berna (of which there are two examples); in southern Germany and Switzerland denoting someone from the Swiss city of Berne.German : from the Germanic personal name Bernher meaning ‘lord of the army’.North German : occupational name for a lime or charcoal burner (cognate with 2), from an agent derivative of Middle High German brennen ‘to burn’.
Surname or Lastname
English and Scottish
English and Scottish : metonymic occupational name for a harpist (see Harper), or occasionally a habitational name for someone living at a house distinguished by the sign of a harp.English : habitational name from a minor place such as Harp House in Eastwood, Essex, or South Harp in South Petherton, Somerset, denoting a place where salt was produced, from Old English hearpe ‘harp’, an implement used in the processing of salt. Compare Harpham.German : metonymic occupational name for a harpist, from Middle High German harpfe ‘harp’.German : variant of Harpe.
Surname or Lastname
English
English : occupational name for a medieval court official, from Middle English bedele (Old English bydel, reinforced by Old French bedel). The word is of Germanic origin, and akin to Old English bēodan ‘to command’ and Old High German bodo ‘messenger’. In the Middle Ages a beadle in England and France was a junior official of a court of justice, responsible for acting as an usher in a court, carrying the mace in processions in front of a justice, delivering official notices, making proclamations (as a sort of town crier), and so on. By Shakespeare’s day a beadle was a sort of village constable, appointed by the parish to keep order.
Surname or Lastname
English (chiefly southwestern England and South Wales)
English (chiefly southwestern England and South Wales) : occupational name for a fuller, from an agent derivative of Middle English tuck(en) ‘to full cloth’ (Old English tūcian ‘to torment’). This was the term used for the process in the Middle Ages in southwestern England, and the surname is more common there than elsewhere. Compare Fuller and Walker.Americanized form of Jewish To(c)ker (see Tokarz).Irish : Anglicized form of Gaelic Ó Tuachair ‘descendant of Tuachar’, a personal name composed of the elements tuath ‘people’ + car ‘dear’, ‘beloved’.Possibly also an Americanized form of German Tucher, from an occupational name for a cloth maker or merchant, from an agent derivative of Middle High German tuoch ‘cloth’.
Surname or Lastname
English
English : occupational name for a winder of wool, from an agent derivative of Middle English winde(n) ‘to wind’ (Old English windan ‘to go’, ‘to proceed’). The verb was also used in the Middle Ages of various weaving and plaiting processes, so that in some cases the name may have referred to a basket or hurdle maker.English : habitational name from any of the various minor places in northern England so called, from Old English vindr ‘wind’ + erg ‘hut’, ‘shelter’, i.e. a shelter against the wind.English : John Winder is recorded in Somerset Co., MD, in 1665. William Henry Winder, born in the county in 1775, was blamed for the military defeat that led to the British burning of Washington, DC, in 1814; his son John Henry Winder (b. 1800) was a confederate general who was commander of southern military prisons.
Surname or Lastname
English, Scottish, Dutch, and North German
English, Scottish, Dutch, and North German : status name for a champion, Middle English and Middle Low German kempe. In the Middle Ages a champion was a professional fighter on behalf of others; for example the King’s Champion, at the coronation, had the duty of issuing a general challenge to battle to anyone who denied the king’s right to the throne. The Middle English word corresponds to Old English cempa and Old Norse kempa ‘warrior’; both these go back to Germanic campo ‘warrior’, which is the source of the Dutch and North German name, corresponding to High German Kampf.Dutch : metonymic occupational name for someone who grew or processed hemp, from Middle Dutch canep ‘hemp’.
Surname or Lastname
English
English : from an agent derivative of Middle English wasch(en) ‘to wash’ (Old English wæscan), hence an occupational name for a laundryman, or for someone who washed raw wool before spinning. Various other occupations, too, involved washing processes and the name may relate to any of these. For example, it may have denoted a man who washed sheep; some tenants on the manor of Burpham, near Worthing, in Sussex (where the surname is found from an early date), had as part of their feudal service to wash the flocks of their master.Americanized spelling of the German cognate Wascher.
Surname or Lastname
English
English : metonymic occupational name for a keeper of a lodging house, from late Old English herebeorg ‘shelter’, ‘lodging’ (from here ‘army’ + beorg ‘shelter’). (The change of -er- to -ar- is a regular phonetic process in Old French and Middle English.)Variant of French Arbour.A Harbour or Arbour, from Normandy, France, is documented in Quebec City in 1671.
Surname or Lastname
French
French : from Old Norman French cardon ‘thistle’ (a diminutive of carde, from Latin carduus), hence a topographic name for someone who lived on land overgrown with thistles, an occupational name for someone who carded wool (originally a process carried out with thistles and teasels), or perhaps a nickname for a prickly and unapproachable person.French : possibly from a reduced form of the personal name Ricardon, a pet form of Richard.English : variant spelling of Carden, cognate with 1.
Surname or Lastname
English and French
English and French : occupational name for one who carried a cross or a bishop’s crook in ecclesiastical processions, from Middle English, Old French croisier.
Surname or Lastname
English and Dutch
English and Dutch : occupational name for a tanner of skins, Middle English tanner, Middle Dutch taenre. (The Middle English form derives from Old English tannere, from Late Latin tannarius, reinforced by Old French taneor, from Late Latin tannator; both Late Latin forms derive from a verb tannare, possibly from a Celtic word for the oak, whose bark was used in the process.)Swiss and German : habitational name for someone from any of several places called Tanne (in the Harz Mountains and Silesia) or Tann (southern Germany).Finnish : topographic or ornamental name from Finnish tanner ‘open field’.
Surname or Lastname
English (chiefly West Midlands)
English (chiefly West Midlands) : metonymic occupational name for a fuller, from Middle English tred(en) ‘to tread’ + well ‘well’. Fulling was the process by which newly woven cloth was cleaned and shrunk by the use of heat, water, and pressure (from treading) before finally being stretched and laid out to dry on tenter hooks.
Surname or Lastname
English
English : of uncertain origin. It is argued by Redmonds that this surname may have developed as a variant of Stringfellow, through a process, attested in various parish records, in which the original name is first shortened and then expanded into a form different from the original; thus Stringfellow becomes Stringfell, which becomes reinterpreted as Stringfield.
Surname or Lastname
English and Jewish (Ashkenazic)
English and Jewish (Ashkenazic) : occupational name for a flax grower or dealer or for someone who processed it for weaving (see Flax).Probably a respelling of German Flachsmann, of the same meaning as 1, from Middle High German vlahs ‘flax’ + man ‘man’.
Surname or Lastname
English
English : occupational name for a maker of wheels (for vehicles or for use in spinning or various other manufacturing processes), from an agent derivative of Middle English whele ‘wheel’. The name is particularly common on the Isle of Wight; on the mainland it is concentrated in the neighboring region of central southern England.A founder of Salisbury, NH, in 1634 was John Wheeler.
Surname or Lastname
English and Scottish
English and Scottish : occupational name for an archer, Middle English bow(e)man, bouman (from Old English boga ‘bow’ + mann ‘man’). This word was distinguished from Bowyer, which denoted a maker or seller of the articles. It is possible that in some cases the surname referred originally to someone who untangled wool with a bow. This process, which originated in Italy, became quite common in England in the 13th century. The vibrating string of a bow was worked into a pile of tangled wool, where its rapid vibrations separated the fibers, while still leaving them sufficiently entwined to produce a fine, soft yarn when spun.Americanized form of German Baumann (see Bauer) or the Dutch cognate Bouman.
Surname or Lastname
English
English : topographic name for someone who lived near a stone cross set up by the roadside or in a marketplace, from Old Norse kross (via Gaelic from Latin crux, genitive crucis), which in Middle English quickly and comprehensively displaced the Old English form crūc (see Crouch). In a few cases the surname may have been given originally to someone who lived by a crossroads, but this sense of the word seems to have been a comparatively late development. In other cases, the surname (and its European cognates) may have denoted someone who carried the cross in processions of the Christian Church, but in English at least the usual word for this sense was Crozier.Irish : reduced form of McCrossen.In North America this name has absorbed examples of cognate names from other languages, such as French Lacroix.
Surname or Lastname
English
English : nickname from Old French certeyn ‘self-assured’, ‘determined’. (The phonetic change of -er- to -ar- was a normal process in Middle English).
Surname or Lastname
English (chiefly Devon)
English (chiefly Devon) : occupational name for a soapmaker, from an agent derivative of Middle English sÅpe ‘soap’ (apparently of Celtic origin). The process involved boiling oil or fat together with potash or soda.
STOCHASTIC PROCESS
STOCHASTIC PROCESS
Male
French
French form of Latin Ignatius, possibly IGNACE means "unknowing."
Girl/Female
Hindu
Silver
Biblical
an ass
Surname or Lastname
English
English : habitational name from either of two minor places in Devon, Sellake and Sellick, or from Sellack in Herefordshire, recorded c.1130 as Lann Suluc ‘church (Old Welsh lann) of Suluc’, a personal name, a pet form of Suliau.
Boy/Male
Danish, French, German, Norse, Norwegian
The Lean
Boy/Male
Tamil
Prahival | பà¯à®°à®¹à¯€à®µà®¾à®²
Male
Russian
(Спиридон) Russian form of Greek Spyridon, SPIRIDON means "spirit."Â
Girl/Female
English American
Feminine.
Boy/Male
Hindu
The Lord of Dharma
Girl/Female
English
Name invented in the 16th century for a heroine of the book 'Arcadia', by Sir Philip Sidney.
STOCHASTIC PROCESS
STOCHASTIC PROCESS
STOCHASTIC PROCESS
STOCHASTIC PROCESS
STOCHASTIC PROCESS
n.
One who takes part in a procession.
n.
An old term for litanies which were said in procession and not kneeling.
v. t.
To subject, as cloth or yarn, to the fulling process; to full.
n.
A series of actions, motions, or occurrences; progressive act or transaction; continuous operation; normal or actual course or procedure; regular proceeding; as, the process of vegetation or decomposition; a chemical process; processes of nature.
v. i.
To honor with a procession.
n.
An officer appointed to procession lands.
n.
A sharp or uneven edge on a board that is cut from a log not perfectly squared, or that is made in the process of squaring. See Wany, a.
a.
Of or pertaining to a procession; consisting in a procession.
n.
That which is moving onward in an orderly, stately, or solemn manner; a train of persons advancing in order; a ceremonious train; a retinue; as, a procession of mourners; the Lord Mayor's procession.
a.
Conjectural; able to conjecture.
n.
A manual of processions; a processional.
v. i.
To march in procession.
a.
Pertaining to a procession; consisting in processions; as, processionary service.
n.
A service book relating to ecclesiastical processions.
n.
A hymn, or other selection, sung during a church procession; as, the processional was the 202d hymn.
n.
The act or process of waning, or decreasing.
n.
A proceeding prescribed by statute for ascertaining and fixing the boundaries of land. See 2d Procession.
n.
One who goes or marches in a procession.