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In mathematics, ergodic flows occur in geometry, through the geodesic and horocycle flows of closed hyperbolic surfaces. Both of these examples have been
Ergodic_flow
Property of measure-preserving dynamical systems
In mathematics, especially in ergodic theory, ergodicity is a way of saying that a dynamical system behaves as one indivisible statistical system, rather
Ergodicity
Branch of mathematics that studies dynamical systems
Ergodic theory is a branch of mathematics that studies statistical properties of deterministic dynamical systems; it is the study of ergodicity. In this
Ergodic_theory
Diffeomorphism that has a hyperbolic structure on the tangent bundle
flows need not be topologically transitive. Also, it is unknown if every C 1 {\displaystyle C^{1}} volume-preserving Anosov diffeomorphism is ergodic
Anosov_diffeomorphism
Statistical mechanics hypothesis that all microstates are equiprobable for a given energy
In physics and thermodynamics, the ergodic hypothesis says that, over long periods of time, the time spent by a system in some region of the phase space
Ergodic_hypothesis
Motion of particles in a fluid
and occur in the study of ergodic dynamical systems. The most celebrated of these is perhaps the Bernoulli flow. A flow on a set X is a group action
Flow_(mathematics)
Mathematical model of the time dependence of a point in space
becomes possible to classify the ergodic properties of Φ t. In using the Koopman approach of considering the action of the flow on an observable function, the
Dynamical_system
Mixing property of Markov chains and graphs
divided by the ergodic flow out of S {\displaystyle S} . Alistair Sinclair showed that conductance is closely tied to mixing time in ergodic reversible Markov
Conductance_(graph_theory)
including Markov chains and subshifts of finite type, Anosov flows and Sinai's billiards, ergodic automorphisms of the n-torus, and the continued fraction
Ornstein_isomorphism_theorem
*-algebra of bounded operators on a Hilbert space
Neumann, motivated by his study of single operators, group representations, ergodic theory and quantum mechanics. His double commutant theorem shows that the
Von_Neumann_algebra
action restricts to an ergodic action of the reals on its centre, an Abelian von Neumann algebra. This ergodic flow is called the flow of weights; it is independent
Crossed_product
Type of mathematical method
so the dissipative parts agree. Hence the conservative parts agree. Ergodic flow Krengel 1985, pp. 16–17 Krengel 1985, pp. 17–18 Krengel 1985, p. 18 Krengel
Hopf_decomposition
classical phase space. This is consistent with the intuition that the flows of ergodic systems are equidistributed in phase space. By contrast, classical
Quantum_ergodicity
Romanian-American mathematician (1935–2025)
Romanian-American mathematician who made contributions to the fields of ergodic theory, probability and analysis. Bellow was born in Bucharest, Romania
Alexandra_Bellow
dynamical systemsPages displaying short descriptions of redirect targets Ergodic theory – Branch of mathematics that studies dynamical systems List of topologies –
Linear_flow_on_the_torus
mathematics, Ratner's theorems are a group of major theorems in ergodic theory concerning unipotent flows on homogeneous spaces proved by Marina Ratner around 1990
Ratner's_theorems
Definition of a class of dynamical systems
orbit, once having left a transitive subset of Ω(f), does not return). Ergodic flow Smale, S. (1967), "Differentiable Dynamical Systems", Bull. Amer. Math
Axiom_A
French mathematician (born 1979)
Scientific Research). He is known for his contributions to dynamical systems, ergodic theory, probability theory, and formal mathematics. Gouëzel was educated
Sébastien_Gouëzel
Certain dynamical systems will eventually return to (or approximate) their initial state
degree of closeness. The theorem is commonly discussed in the context of ergodic theory, dynamical systems and statistical mechanics. The theorem is named
Poincaré_recurrence_theorem
screw lines. For some other values of the parameters, however, these flows are ergodic and particle trajectories are everywhere dense. The last result is
Arnold–Beltrami–Childress flow
Arnold–Beltrami–Childress_flow
Mathematical description of mixing substances
implies ergodicity: that is, every system that is weakly mixing is also ergodic (and so one says that mixing is a "stronger" condition than ergodicity). The
Mixing_(mathematics)
IIIλ (0 ≤ λ ≤ 1) with the additional invariant of an ergodic flow on a Lebesgue space (the "flow of weights") when λ = 0. The JBW factor of Type I1 is
Jordan_operator_algebra
American mathematician (1938–2017)
California, Berkeley who worked in ergodic theory. Around 1990, she proved a group of major theorems concerning unipotent flows on homogeneous spaces, known
Marina_Ratner
Type of interactive fiction
Cybertext as defined by Espen Aarseth in 1997 is a type of ergodic literature where the user traverses the text by doing nontrivial work. Cybertexts are
Cybertext
Polish mathematician (born 1989)
Własności ergodyczne gładkich potoków na powierzchniach (Ergodic properties of smooth flows on surfaces) and awarded the International Stefan Banach Prize
Adam_Kanigowski
general, one cannot rule out "ergodic" flows (which basically means that an orbit is dense in some open set), or "subergodic" flows (which an orbit dense in
First-class_constraint
Curve whose normals converge asymptotically
or more generally when Γ {\displaystyle \Gamma } is a lattice, this flow is ergodic (with respect to the normalised Liouville measure). Moreover, in this
Horocycle
American-Israeli mathematician
arbitrary large arithmetic progressions. Furstenberg proved unique ergodicity of horocycle flows on compact hyperbolic Riemann surfaces in the early 1970s. The
Hillel_Furstenberg
Hungarian and American mathematician and physicist (1903–1957)
to ergodic theory, a branch of mathematics that involves the states of dynamical systems with an invariant measure. Of the 1932 papers on ergodic theory
John_von_Neumann
Invariant measure that displays a less restricted form of ergodicity
discipline of ergodic theory, a Sinai–Ruelle–Bowen (SRB) measure is an invariant measure that behaves similarly to, but is not an ergodic measure. In order
Sinai–Ruelle–Bowen_measure
In mathematics, a concept that formalizes a certain idea of movement and mixing
In dynamical systems and ergodic theory, the concept of a wandering set formalizes a certain idea of movement and mixing. When a dynamical system has
Wandering_set
Subject of study in ergodic theory
object of study in the abstract formulation of dynamical systems, and ergodic theory in particular. Measure-preserving systems obey the Poincaré recurrence
Measure-preserving dynamical system
Measure-preserving_dynamical_system
Russian mathematician
his work on lattices in Lie groups, and the introduction of methods from ergodic theory into diophantine approximation. He was awarded a Fields Medal in
Grigory_Margulis
Mathematical award
Corinna Ulcigrai for her work on the ergodic theory of locally Hamiltonian flows on surfaces and translation flows on periodic surfaces. 2021 : Tim Austin
Michael Brin Prize in Dynamical Systems
Michael_Brin_Prize_in_Dynamical_Systems
Idealised system for theoretical analysis
non-Euclidean geometries; indeed, the first studies of billiards established their ergodic motion on surfaces of constant negative curvature. The study of billiards
Dynamical_billiards
the flow is minimal (meaning every orbit is dense in the surface) but not ergodic. On the other hand, on a compact translation surface the flow retains
Translation_surface
Concept in mathematics
mapping, and a difference of slopes is invariant under shear mapping. Ergodic theory is the study of invariant measures in dynamical systems. The Krylov–Bogolyubov
Invariant_measure
Rate of separation of infinitesimally close trajectories
Lyapunov exponents will be the same for almost all starting points of an ergodic component of the dynamical system. To introduce Lyapunov exponent consider
Lyapunov_exponent
Type of shift space studied in ergodic theory
systems, and in particular are objects of study in symbolic dynamics and ergodic theory. They also describe the set of all possible sequences executed by
Subshift_of_finite_type
American mathematician
University of Chicago. Her research topics include smooth dynamical systems, ergodic theory, chaos theory, and semisimple Lie groups. Wilkinson, in collaboration
Amie_Wilkinson
American mathematician
the Veech dichotomy according to which geodesic flow on the Veech surface is either periodic or ergodic. Veech played a role in the Nobel-prize-winning
William_A._Veech
Field of mathematics
geometric actions. Topological dynamics has intimate connections with ergodic theory of dynamical systems, and many fundamental concepts of the latter
Topological_dynamics
American mathematician (1944–2018)
Method of Approximation of Dynamical Systems by Periodic Transformations to Ergodic Theory" under Yakov Sinai). In 1978 he immigrated to the USA. He was married
Anatole_Katok
Key result in Hamiltonian mechanics and statistical mechanics
\rho }{\partial t}}+{\mathrm {i} {\widehat {\mathbf {L} }}}\rho =0.} In ergodic theory and dynamical systems, motivated by the physical considerations
Liouville's theorem (Hamiltonian)
Liouville's_theorem_(Hamiltonian)
American mathematician
California, Irvine. He has made notable contributions in set theory and in ergodic theory. Born in Los Alamos, New Mexico, Foreman earned his Ph.D. from the
Matthew_Foreman
Italian mathematician
of cohomological equations for flows on surfaces, and on the Kontsevich–Zorich conjecture concerning deviation of ergodic averages, he was awarded the 2008
Giovanni_Forni
Physics of many interacting particles
arguments in favour of the equal a priori probability postulate: Ergodic hypothesis: An ergodic system is one that evolves over time to explore "all accessible"
Statistical_mechanics
Mathematical concept
conjecture). Following the statistical physics approach and assuming the ergodicity the Lyapunov dimension of attractor is estimated by limit value of the
Lyapunov_dimension
Area of mathematics
systems, usually by employing differential equations by nature of the ergodicity of dynamic systems. When differential equations are employed, the theory
Dynamical_systems_theory
Russian-American mathematician (born 1946)
partial hyperbolicity theory. As an application, they studied ergodic properties of the frame flows on manifolds of negative curvature. In a later work with
Yakov_Pesin
American mathematician
Doug Lind is an American mathematician specializing in ergodic theory and dynamical systems. He is a professor emeritus at the University of Washington
Doug_Lind
{\displaystyle T_{\pi ,\lambda }} is ergodic but not uniquely ergodic. Even in these cases, the number of ergodic invariant measures of T π , λ {\displaystyle
Interval exchange transformation
Interval_exchange_transformation
American author (born 1966)
page and the reader. Early on, critics characterized his writing as being ergodic literature, and Danielewski has described his style as: Signiconic = sign
Mark_Z._Danielewski
Method of executing orders
trade. In modern algorithmic trading, financial markets are considered non-ergodic, meaning they do not follow stationary and predictable dynamics. In fact
Algorithmic_trading
German mathematician
Vol. 149, 1970, pp. 453–464. doi:10.1090/S0002-9947-1970-0259068-3 On ergodic flows and the isomorphism of factors, Mathematical Annals, Vol. 223, 1976
Wolfgang_Krieger
Theorem in queueing theory
as well as the whole thing. The only requirement is that the system be ergodic. In some cases it is possible not only to mathematically relate the average
Little's_law
French mathematician (born 1946)
François (1998). "Lalley's theorem on periodic orbits of hyperbolic flows". Ergodic Theory and Dynamical Systems. 18 (1): 17–39. doi:10.1017/S0143385798100330
François_Ledrappier
American mathematician (1947–1978)
Hyperbolic Flows" in Proceedings of the International Congress of Mathematicians (Vancouver, 1974), pp. 299–302. Bowen: Equilibrium States and the Ergodic Theory
Rufus_Bowen
Assumption in the kinetic theory of gases
generalize the ansatz to higher-order distribution functions. Free molecular flow Ergodic hypothesis Ehrenfest, Paul; Ehrenfest, Tatiana (2002). The Conceptual
Molecular_chaos
Uruguayan mathematician
topological entropy of geodesic flows". Journal of Differential Geometry, Vol. 45 (1997), no. 1, pp. 74–93. Ergodic Theory and Differentiable Dynamics
Ricardo_Mañé
Mathematics award
Lie groups. His work belongs to combinatorics, differential geometry, ergodic theory, dynamical systems, and Lie groups." Daniel Quillen Massachusetts
Fields_Medal
Generalization of the Bernoulli process to more than two possible outcomes
Press (1973) Michael S. Keane, "Ergodic theory and subshifts of finite type", (1991), appearing as Chapter 2 in Ergodic Theory, Symbolic Dynamics and Hyperbolic
Bernoulli_scheme
Mathematical concept
) {\displaystyle (\Omega ,{\mathcal {F}},\mathbb {P} ,\vartheta )} is ergodic. Now let ( X , d ) {\displaystyle (X,d)} be a complete separable metric
Random_dynamical_system
Krylov–Bogolyubov theorem (dynamical systems) Maximal ergodic theorem (ergodic theory) No wandering domain theorem (ergodic theory) Noether's theorem (Lie groups, calculus
List_of_theorems
Dynamical system governed by Hamilton's equations
theorem Poincaré recurrence theorem Lyapunov exponent Three-body problem Ergodic theory Ott, Edward (1994). Chaos in Dynamical Systems. Cambridge University
Hamiltonian_system
1929 mathematical conjecture
settling the conjecture in the affirmative, used methods arising from ergodic theory and the study of discrete subgroups of semisimple Lie groups. Meyer's
Oppenheim_conjecture
Italian mathematician (born 1980)
Systems, "for her fundamental work on the ergodic theory of locally Hamiltonian flows on surfaces, of translation flows on periodic surfaces and wind-tree models
Corinna_Ulcigrai
Hypothesis in neuroscience
{-\log p(s(t)\mid m)} }}\,dt=H[p(s\mid m)]} This is because – under ergodic assumptions – the long-term average of surprise is entropy. This bound
Free_energy_principle
Discrete subgroup in a locally compact topological group
in number theory (through arithmetic groups), in ergodic theory (through the study of homogeneous flows on the quotient spaces) and in combinatorics (through
Lattice_(discrete_subgroup)
acting on it. Two particular features of DMP might be noticed: (1) an ergodic-like relation between the motion of particle and the corresponding steady
Dynamics of Markovian particles
Dynamics_of_Markovian_particles
Mathematical function for the probability a given outcome occurs in an experiment
dynamical systems that studies the existence of a probability measure is ergodic theory. Note that even in these cases, the probability distribution, if
Probability_distribution
Differentiable manifold
seen as having a role in arithmetic combinatorics (see Green–Tao) and ergodic theory (see, e.g., Host–Kra). One way to construct a compact nilmanifold
Nilmanifold
other tools of mathematics, including the Subadditive Ergodic Theorem, a fundamental result in ergodic theory. Outside mathematics, the Eden growth model
First_passage_percolation
Berry–Tabor conjecture in quantum chaos Banach's problem – is there an ergodic system with simple Lebesgue spectrum? Birkhoff conjecture – if a billiard
List of unsolved problems in mathematics
List_of_unsolved_problems_in_mathematics
Lie group of complex numbers of unit modulus; topologically a circle
minimal and acts ergodically if and only if a {\displaystyle a} is irrational. It is uniquely ergodic in that case. One version of the ergodicity states that
Circle_group
shifts and symbolic dynamics in smooth ergodic theory. His research also includes results on horocycle flows and multifractal analysis. Michael Brin
Omri_Sarig
Chaotic map from the torus into itself
automorphism if the eigenvalues are replaced.) Γ {\displaystyle \Gamma } is ergodic and mixing, Γ {\displaystyle \Gamma } is an Anosov diffeomorphism and in
Arnold's_cat_map
Correlation of a signal with a time-shifted copy of itself, as a function of shift
processes that are also ergodic, the expectation can be replaced by the limit of a time average. The autocorrelation of an ergodic process is sometimes defined
Autocorrelation
by Elon Lindenstrauss in ergodic theory, and their applications to number theory. A proof of Szemerédi's theorem using ergodic theory, by mathematician
List of Israeli inventions and discoveries
List_of_Israeli_inventions_and_discoveries
Result in dynamical systems
involve small divisors. Stability of the Solar System Arnold diffusion Ergodic theory Hofstadter's butterfly Nekhoroshev estimates A. N. Kolmogorov, "On
Kolmogorov–Arnold–Moser theorem
Kolmogorov–Arnold–Moser_theorem
Path selection method for aircraft
(FTE) and navigation system error (NSE). It is assumed that FTE is an ergodic stochastic process within a given flight control mode. As a result, the
Required navigation performance
Required_navigation_performance
its volume entropy coincides with the topological entropy of the geodesic flow. It is of considerable interest in differential geometry to find the Riemannian
Volume_entropy
Mike (1991). "Chain recurrence and attraction in non-compact spaces". Ergodic Theory and Dynamical Systems. 11 (4): 709–729. doi:10.1017/S014338570000643X
Conley's fundamental theorem of dynamical systems
Conley's_fundamental_theorem_of_dynamical_systems
American mathematician
mathematician specializing in foliation theory, differential topology, smooth ergodic theory, rigidity of group actions and spectral and index theory of operators
Steven_Hurder
Historical region of West Asia
thought was also based on an open-systems ontology which is compatible with ergodic axioms. Logic was employed to some extent in Babylonian astronomy and medicine
Mesopotamia
Iranian mathematician (1977–2017)
long-standing conjecture that William Thurston's earthquake flow on Teichmüller space is ergodic. One can construct a simple earthquake map by cutting a surface
Maryam_Mirzakhani
Ferenczi, Sébastien; Kułaga-Przymus, Joanna; Lemańczyk, Mariusz (2018). Ergodic Theory and Dynamical Systems in their Interactions with Arithmetics and
List_of_conjectures
Hypothetical group of multiple universes
below. A prediction of cosmic inflation is the existence of an infinite ergodic universe, which, being infinite, must contain Hubble volumes realizing
Multiverse
Use of the second law of thermodynamics to distinguish past from future
simplest exactly-solvable continuous-time ergodic systems, such as Hadamard's billiards, or the Anosov flow on the tangent space of PSL(2,R). Another
Entropy_as_an_arrow_of_time
Average velocity of a fluid parcel in a gravity wave
definitions of the average may be used, depending on the subject of study (see ergodic theory): time average, space average, ensemble average, phase average.
Stokes_drift
Computer simulations to discover and understand chemical properties
algorithms and parameters, but not eliminated. For systems that obey the ergodic hypothesis, the evolution of one molecular dynamics simulation may be used
Molecular_dynamics
English mathematician
English mathematician who worked in dynamical systems, and, in particular, ergodic theory. In particular, he studied subshifts of finite type nilflows. Bill
Bill_Parry_(mathematician)
Describes the time a system spends in a transient state before transitioning. Ergodic theory Queuing theory Mean free path First Passage Time Bergner, DMP--A
Mean_sojourn_time
Process of mechanically stirring a heterogeneous mixture to homogenize it
effect. The mathematics of mixing is highly abstract, and is a part of ergodic theory, itself a part of chaos theory. The type of operation and equipment
Mixing_(process_engineering)
Theorem in classical statistical mechanics
to be ergodic is small; a famous example is the hard-sphere system of Yakov Sinai. The requirements for isolated systems to ensure ergodicity—and, thus
Equipartition_theorem
Chinese-American mathematician
Pengfei (2017). "Homoclinic intersections for geodesic flows on convex spheres". Dynamical Systems, Ergodic Theory, and Probability: in Memory of Kolya Chernov
Zhihong_Xia
Branch of differential geometry
a unique geodesic. The geodesic flow of any compact Riemannian manifold with negative sectional curvature is ergodic. If M is a complete Riemannian manifold
Riemannian_geometry
Sullivan, Michael C. (1997). "An invariant of basic sets of Smale flows". Ergodic Theory and Dynamical Systems. 17 (6): 1437–1448. doi:10.1017/S0143385797097617
Parry–Sullivan_invariant
Type of a dynamical billiard first studied by Emil Artin in 1924
is strongly chaotic: it is not only ergodic, but is also strong mixing. As such, it is an example of an Anosov flow. Artin's paper used symbolic dynamics
Artin_billiard
English mathematician (born 1951)
1972, obtaining her Ph.D. in 1976 supervised by George Mackey on the Ergodicity of product groups. In 1976–77 she was a lecturer at University of California
Caroline_Series
ERGODIC FLOW
ERGODIC FLOW
Surname or Lastname
English
English : from Anglo-Norman French gardinier ‘gardener’. In medieval times this normally denoted a cultivator of edible produce in an orchard or kitchen garden, rather than one who tended ornamental lawns and flower beds.Americanized form of French Desjardins or German Gärtner (see Gartner).
Boy/Male
Tamil
Flower, Blossom
Girl/Female
Indian, Indonesian, Italian
Gift of God; Periodic
Female
English
English name derived from the vocabulary word, "flower," from Proto-Indo-European *bhlo-, FLOWER means "to blossom, flourish."
Surname or Lastname
English
English : habitational name from Lashbrook in Oxfordshire, named in Old English as ‘boggy stream’, from læcc ‘stream flowing through boggy land’, ‘bog’ + brÅc ‘brook’, ‘stream’ (with a more ancient meaning of ‘marsh’).
Surname or Lastname
English
English : probably a habitational name from ‘The Leen’ (earlier Leon, ‘at the streams’) in Hereford or the Leen river in Nottinghamshire. Both are derived from a Celtic root verb lei- ‘flow’ (for example as in Welsh lliant ‘stream’).English : variant spelling of Lean.
Surname or Lastname
English (of Norman origin)
English (of Norman origin) : occupational name denoting a servant who carried the ewer to guests at table so that they could wash their hands, Anglo-Norman French and Middle English ewerer (related to ewere ‘jug’), with the French definite article l’.Cornish : variant of Flower 4.
Surname or Lastname
English
English : variant spelling of Ling 1.Norwegian : habitational name from any of several farmsteads in western Norway named with lyng ‘heather’, either on its own, or with the addition of vin ‘meadow’.Dutch (de Linge) and North German : habitational name from a place named with Old Low German linge ‘strip of land or water’, or possibly with the river name Linge (this river flows through the Betuwe). See also Lingen.Possibly French, from a metonymic occupational name from linge ‘linen goods’, but there is no evidence of surname in North America.
Girl/Female
Australian, Christian, French, Latin, Portuguese
Blooming; Flower; Form of Florence
Girl/Female
Greek
Muse of erotic poetry.
Surname or Lastname
English
English : unexplained; possibly a variant of Flew, a metonymic occupational name for a fisherman, from Middle English flue, denoting a kind of fishing net.
Surname or Lastname
English
English : patronymic from Flower 1.
Boy/Male
Tamil
Flower, Blossom
Girl/Female
French English
Flower.
Surname or Lastname
English
English : see Flow.
Boy/Male
Indian, Sikh
Flowers
Surname or Lastname
English
English : habitational name from Melhuish in Devon, so called from Old English mǣl(e) ‘brightly colored’, ‘flowery’ + hīwisc ‘hide’ (a measurement of land).Scottish : variant of Mellis 2.
Surname or Lastname
English and French
English and French : from the personal name Florence, used by both sexes (Latin Florentius (masculine) and Florentia (feminine), ultimately from flos, genitive floris ‘flower’). Both names were borne by several early Christian martyrs, but in the Middle Ages the masculine name was far more common.English and French : local name for someone from Florence in Italy, originally named in Latin as Florentia.
Surname or Lastname
English
English : nickname from Middle English flo(u)r ‘flower’, ‘blossom’ (Old French flur, from Latin flos, genitive floris). This was a conventional term of endearment in medieval romantic poetry, and as early as the 13th century it is also regularly found as a female personal name.English : metonymic occupational name for a miller or flour merchant, or perhaps a nickname for a pasty-faced person, from Middle English flo(u)r ‘flour’. This is in origin the same word as in 1, with the transferred sense ‘flower, pick of the meal’. Although the two words are now felt to be accidental homophones, they were not distinguished in spelling before the 18th century.English : occupational name for an arrowsmith, from an agent derivative of Middle English flŠ‘arrow’ (Old English flÄ).Welsh : Anglicized form of the Welsh personal name Llywarch, of unexplained origin.Translation of French Lafleur.
Surname or Lastname
English
English : topographic name for someone who lived by a small stream or an intermittent spring (Old English flÅd(e), from flÅwan ‘to flow’).Anglicized form of the Welsh personal name Llwyd (see Lloyd).Irish : translation of various names correctly or erroneously associated with Gaelic tuile ‘flood’ (see Toole).
ERGODIC FLOW
ERGODIC FLOW
Girl/Female
Australian, Spanish
Generous
Boy/Male
Gujarati, Hindu, Indian, Malayalam, Marathi
God of Serpents; Sheshnaag
Boy/Male
English
From the enclosure.
Girl/Female
Muslim
Beautiful woman, Distributor, Divider
Girl/Female
English American Greek Latin
Originally a , Dorothy, or any name ending in -dora. It has become common as a name on its own....
Boy/Male
Arabic, Hindu, Indian
Portion
Boy/Male
American, Australian, Ukrainian
Well-born
Female
English
Short form of English Fidelma, possibly DELMA means "hospitable."
Boy/Male
Christian & English(British/American/Australian)
Free
Girl/Female
Hindu, Indian, Kannada, Marathi, Sindhi, Tamil, Telugu
Loving
ERGODIC FLOW
ERGODIC FLOW
ERGODIC FLOW
ERGODIC FLOW
ERGODIC FLOW
n. pl.
A periodic publication, containing records of discoveries, transactions of societies, etc.; as "Annals of Science."
n. pl.
The catamenial or menstrual discharge, a periodic flow of blood or bloody fluid from the uterus or female generative organs.
a.
Of or pertaining to rhodium; containing rhodium.
a.
Pertaining to, or derived from, ergot; as, ergotic acid.
n.
A salt of periodic acid.
a.
Conducting influences from the spinal cord outward; -- said of the motor or efferent nerves. Opposed to esodic.
a.
Coming and going at intervals; alternating; recurrent; periodic; as, an intermittent fever.
n.
An amorous composition or poem.
n.
Erotic quality.
a.
Alt. of Erotical
a.
Pertaining to, derived from, or designating, the highest oxygen acid (HIO/) of iodine.
a.
Conveying impressions from the surface of the body to the spinal cord; -- said of certain nerves. Opposed to exodic.
a.
Alt. of Periodical
n.
A remedy possessing the property of preventing the return of periodic paroxysms, or exacerbations, of disease, as in intermittent fevers.
n.
A morbid an uncontrollable craving (often periodic) for drink, esp. for alcoholic liquors; also improperly used to denote acute and chronic alcoholism.
a.
Pertaining to Argolis, a district in the Peloponnesus.
n.
An instrument for studying or observing the successive phases of a periodic or varying motion by means of light which is periodically interrupted.
n.
An extract made from ergot.
n.
A fixed star, in Medusa's head, in the constellation Perseus, remarkable for its periodic variation in brightness.
a.
Pertaining to, or resembling, an epode.