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RADIAL BASIS-FUNCTION-KERNEL

  • Radial basis function kernel
  • Machine learning kernel function

    In machine learning, the radial basis function kernel, or RBF kernel, is a popular kernel function used in various kernelized learning algorithms. In particular

    Radial basis function kernel

    Radial_basis_function_kernel

  • Radial basis function
  • Type of mathematical function

    In mathematics a radial basis function (RBF) is a real-valued function φ {\textstyle \varphi } whose value depends only on the distance between the input

    Radial basis function

    Radial_basis_function

  • Radial basis function network
  • Type of artificial neural network

    mathematical modeling, a radial basis function network is an artificial neural network that uses radial basis functions as activation functions. The output of the

    Radial basis function network

    Radial_basis_function_network

  • Reproducing kernel Hilbert space
  • In functional analysis, a Hilbert space

    In functional analysis, a reproducing kernel Hilbert space (RKHS) is a Hilbert space of functions in which point evaluation is a continuous linear functional

    Reproducing kernel Hilbert space

    Reproducing kernel Hilbert space

    Reproducing_kernel_Hilbert_space

  • Random feature
  • Machine learning technique

    feature matrices of size O ( D N ) {\textstyle O(DN)} . The radial basis function (RBF) kernel on two samples x i , x j ∈ R d {\displaystyle x_{i},x_{j}\in

    Random feature

    Random_feature

  • Radial basis function interpolation
  • Method in approximation theory

    Radial basis function (RBF) interpolation is an advanced method in approximation theory for constructing high-order accurate interpolants of unstructured

    Radial basis function interpolation

    Radial_basis_function_interpolation

  • Kernel method
  • Class of algorithms for pattern analysis

    recognition. Fisher kernel Graph kernels Kernel smoother Polynomial kernel Radial basis function kernel (RBF) String kernels Neural tangent kernel Neural network

    Kernel method

    Kernel_method

  • Gaussian function
  • Mathematical function

    with kernel methods to cluster the patterns in the feature space. Bell-shaped function Cauchy distribution Normal distribution Radial basis function kernel

    Gaussian function

    Gaussian_function

  • Positive-definite kernel
  • Generalization of a positive-definite matrix

    a branch of mathematics, a positive-definite kernel is a generalization of a positive-definite function or a positive-definite matrix. It was first introduced

    Positive-definite kernel

    Positive-definite_kernel

  • General regression neural network
  • k} K ( x , x k ) {\displaystyle K(x,x_{k})} is the Radial basis function kernel (Gaussian kernel) as formulated below. K ( x , x k ) = e − d k / 2 σ

    General regression neural network

    General_regression_neural_network

  • Outline of machine learning
  • Overview of and topical guide to machine learning

    R (programming language) Rada Mihalcea Rademacher complexity Radial basis function kernel Rand index Random indexing Random projection Random subspace

    Outline of machine learning

    Outline_of_machine_learning

  • RBF
  • Topics referred to by the same term

    railway marshalling yard in Germany Radial basis function in mathematics Radial basis function kernel or RBF kernel Random Block File, an OS-9 file manager

    RBF

    RBF

  • Low-rank matrix approximations
  • Approximations used in machine learning

    Nyström method Support vector machine Radial basis function kernel Regularized least squares Andreas Müller (2012). Kernel Approximations for Efficient SVMs

    Low-rank matrix approximations

    Low-rank_matrix_approximations

  • Probabilistic neural network
  • Machine learning technique

    test case from the neuron's center point and then applies the radial basis function kernel using the sigma values. For PNN there is one pattern neuron for

    Probabilistic neural network

    Probabilistic_neural_network

  • Thin plate spline
  • Method of data interpolation and smoothing

    \{w_{i}\}} is a set of mapping coefficients. The TPS corresponds to the radial basis kernel φ ( r ) = r 2 log ⁡ r {\displaystyle \varphi (r)=r^{2}\log r} . Suppose

    Thin plate spline

    Thin_plate_spline

  • Kernel embedding of distributions
  • Class of nonparametric methods

    \|f\|_{\mathcal {H}}\leq 1} (as is the case for the widely used radial basis function kernels), then with probability at least 1 − δ {\displaystyle 1-\delta

    Kernel embedding of distributions

    Kernel_embedding_of_distributions

  • Activation function
  • Artificial neural network node function

    special class of activation functions known as radial basis functions (RBFs) are used in RBF networks. These activation functions can take many forms, but

    Activation function

    Activation function

    Activation_function

  • Dirac delta function
  • Generalized function whose value is zero everywhere except at zero

    integration against a kernel K z ( ζ ) {\displaystyle K_{z}(\zeta )} , the Bergman kernel. This kernel is the analog of the delta function in this Hilbert space

    Dirac delta function

    Dirac delta function

    Dirac_delta_function

  • Matérn covariance function
  • Tool in multivariate statistical analysis

    statistics, the Matérn covariance, also called the Matérn kernel, is a covariance function used in spatial statistics, geostatistics, machine learning

    Matérn covariance function

    Matérn_covariance_function

  • Multilayer perceptron
  • Type of feedforward neural network

    activation functions have been proposed, including the rectifier and softplus functions. More specialized activation functions include radial basis functions (used

    Multilayer perceptron

    Multilayer_perceptron

  • Types of artificial neural networks
  • Classification of Artificial Neural Networks (ANNs)

    radial basis function (RBF, also called a kernel function) is applied to the distance to compute the weight (influence) for each neuron. The radial basis

    Types of artificial neural networks

    Types_of_artificial_neural_networks

  • Support vector machine
  • Set of methods for supervised statistical learning

    sparse-kernel model identical in functional form to SVM Sequential minimal optimization Space mapping Winnow (algorithm) Radial basis function network

    Support vector machine

    Support_vector_machine

  • Window function
  • Function used in signal processing

    two-dimensional window function is shared by its two-dimensional Fourier transform. The difference between the separable and radial forms is akin to the

    Window function

    Window function

    Window_function

  • Tensor sketch
  • Algorithm for reducing the dimension of tensors

    shown in 2020 to work even for high degree polynomials and radial basis function kernels. Assume we have two large datasets, represented as matrices

    Tensor sketch

    Tensor_sketch

  • Smoluchowski coagulation equation
  • Population balance equation in statistical physics

    less from curse of dimensionality. Approximation based on Gaussian radial basis functions has been successfully applied to the coagulation equation in more

    Smoluchowski coagulation equation

    Smoluchowski coagulation equation

    Smoluchowski_coagulation_equation

  • Wave function
  • Mathematical description of quantum state

    a basis wave function. If spin is taken into account, there are two basis functions for each triple. The function space thus has a countable basis. The

    Wave function

    Wave function

    Wave_function

  • Hilbert space
  • Type of vector space in math

    Masaharu; Tanaka, Kiyoki (2017), "Harmonic Bergman kernels and Toeplitz operators on the ball with radial measures", Rev. Roumaine Math. Pures Appl., 62 (1):

    Hilbert space

    Hilbert space

    Hilbert_space

  • Sharon Hammes-Schiffer
  • American physical chemist (born 1966)

    "Incorporation of Nuclear Quantum effects in electronic structure," Radial basis function kernel, a gaussian algorithm used to support vector machines, is applied

    Sharon Hammes-Schiffer

    Sharon_Hammes-Schiffer

  • Feedforward neural network
  • Type of artificial neural network

    activation functions have been proposed, including the rectifier and softplus functions. More specialized activation functions include radial basis functions (used

    Feedforward neural network

    Feedforward neural network

    Feedforward_neural_network

  • Least-squares support vector machine
  • {\displaystyle K(x,x_{i})=\left({1+x_{i}^{T}x/c}\right)^{d},} Radial basis function RBF kernel : K ( x , x i ) = exp ⁡ ( − ‖ x − x i ‖ 2 / σ 2 ) , {\displaystyle

    Least-squares support vector machine

    Least-squares_support_vector_machine

  • Laplace operator
  • Differential operator in mathematics

    {1}{r^{N-1}}}{\frac {d}{dr}}\left(r^{N-1}F'(r)\right).} Thus every radial harmonic function on an annulus in R N {\displaystyle \mathbf {R} ^{N}} has the form

    Laplace operator

    Laplace_operator

  • Meshfree methods
  • Methods in numerical analysis not requiring knowledge of neighboring points

    interpolation method (S-PIM) (2005). Meshfree local radial point interpolation method (RPIM). Local radial basis function collocation Method (LRBFCM) Viscous vortex

    Meshfree methods

    Meshfree methods

    Meshfree_methods

  • Hardy space
  • Concept within complex analysis

    is in Lp(T). The function F defined on the unit disk by F(reiθ) = (f ∗ Pr)(eiθ) is harmonic, and M f  is the radial maximal function of F. When M f  belongs

    Hardy space

    Hardy_space

  • Spherical harmonics
  • Special mathematical functions defined on the surface of a sphere

    spherical harmonics form a complete set of orthogonal functions and thus an orthonormal basis, certain functions defined on the surface of a sphere can be written

    Spherical harmonics

    Spherical harmonics

    Spherical_harmonics

  • Stefano De Marchi
  • Italian mathematician and professor

    mainly with interpolation and approximation of functions and data by polynomials and radial basis functions (RBFs)). Stefano De Marchi studied a Bachelor's

    Stefano De Marchi

    Stefano_De_Marchi

  • Kansa method
  • Computational method for solving partial differential equations

    collocation with radial basis functions," Computational Mechanics, vol. 26, pp. 333–343, 2000. W. Chen, "New RBF Collocation Methods and Kernel RBF with Applications:

    Kansa method

    Kansa_method

  • Shrinkage Fields (image restoration)
  • }_{j}\right)}^{2}\right)} is directly modeled as a linear combination of radial basis function kernels, where γ {\displaystyle \gamma } is the shared precision parameter

    Shrinkage Fields (image restoration)

    Shrinkage_Fields_(image_restoration)

  • Nonlinear dimensionality reduction
  • Projection of data onto lower-dimensional manifolds

    to the embedded space. The mappings in NeuroScale are based on radial basis function networks. Gaussian process latent variable models (GPLVM) are probabilistic

    Nonlinear dimensionality reduction

    Nonlinear dimensionality reduction

    Nonlinear_dimensionality_reduction

  • Kriging
  • Method of interpolation

    seen as a spline in a reproducing kernel Hilbert space, with the reproducing kernel given by the covariance function. The difference with the classical

    Kriging

    Kriging

    Kriging

  • Bias–variance tradeoff
  • Property of a model

    noise sample. We want to find a function f ^ ( x ; D ) {\displaystyle {\hat {f}}\!(x;D)} , that approximates the true function f ( x ) {\displaystyle f(x)}

    Bias–variance tradeoff

    Bias–variance tradeoff

    Bias–variance_tradeoff

  • Determining the number of clusters in a data set
  • Cluster analysis problem

    one non-zero element. Kernel matrix defines the proximity of the input information. For example, in Gaussian radial basis function, it determines the dot

    Determining the number of clusters in a data set

    Determining_the_number_of_clusters_in_a_data_set

  • Polynomial regression
  • Statistics concept

    polynomial basis-functions are used along with new basis functions, such as splines, radial basis functions, and wavelets. These families of basis functions offer

    Polynomial regression

    Polynomial regression

    Polynomial_regression

  • Fourier transform
  • Mathematical transform that expresses a function of time as a function of frequency

    the complex-exponential kernel of both the forward and the reverse transform. The signs must be opposites. A measurable function f : R → C {\displaystyle

    Fourier transform

    Fourier transform

    Fourier_transform

  • Regularized meshless method
  • employs the double layer potentials from the potential theory as its basis/kernel functions. Like the method of fundamental solutions (MFS), the numerical solution

    Regularized meshless method

    Regularized_meshless_method

  • Coherent states in mathematical physics
  • Role of coherent states

    {\displaystyle f\,} is an analytic function on the domain D {\displaystyle {\mathcal {D}}} . The reproducing kernel associated to these coherent states

    Coherent states in mathematical physics

    Coherent_states_in_mathematical_physics

  • Inverse problem
  • Process of calculating the causal factors that produced a set of observations

    {\displaystyle w(x,y)} a known weighting function. Comparing this equation with the Fredholm integral above, we notice that the kernel K ( x , y ) {\displaystyle K(x

    Inverse problem

    Inverse_problem

  • List of statistics articles
  • (prob/stats related court case) Radar chart Rademacher distribution Radial basis function network Raikov's theorem Raised cosine distribution Ramaswami's

    List of statistics articles

    List_of_statistics_articles

  • Singular boundary method
  • solutions by singular boundary method", Eng Anal Bound Elem 2012;36(8): 117–82. Kernel distance functions and radial basis functions Singular Boundary Method

    Singular boundary method

    Singular boundary method

    Singular_boundary_method

  • Quantum harmonic oscillator
  • Quantum mechanical model

    diatomic molecule Bertrand's theorem – Physics theorem Mehler kernel – Complex-valued function Molecular vibration – Periodic motion of the atoms of a molecule

    Quantum harmonic oscillator

    Quantum harmonic oscillator

    Quantum_harmonic_oscillator

  • Singular value decomposition
  • Matrix decomposition

    in a complex system which is to be modeled. SVD was coupled with radial basis functions to interpolate solutions to three-dimensional unsteady flow problems

    Singular value decomposition

    Singular value decomposition

    Singular_value_decomposition

  • Structural similarity index measure
  • Prediction of digital video quality

    SSIM (cSSIM) has been introduced and studied in the context of radial basis function interpolation. SSIMULACRA and SSIMULACRA2 are variants of SSIM developed

    Structural similarity index measure

    Structural_similarity_index_measure

  • Plancherel theorem for spherical functions
  • Representation theory

    Harish-Chandra. The Plancherel theorem gives the eigenfunction expansion of radial functions for the Laplacian operator on the associated symmetric space X; it

    Plancherel theorem for spherical functions

    Plancherel_theorem_for_spherical_functions

  • K-means clustering
  • Vector quantization algorithm minimizing the sum of squared deviations

    distance through a Gaussian RBF, obtains the hidden layer of a radial basis function network. This use of k-means has been successfully combined with

    K-means clustering

    K-means_clustering

  • Cylindrical harmonics
  • Solutions to Laplace's equation

    expressed in cylindrical coordinates, ρ (radial coordinate), φ (polar angle), and z (height). Each function Vn(k) is the product of three terms, each

    Cylindrical harmonics

    Cylindrical_harmonics

  • Neural network (machine learning)
  • Computational model used in machine learning

    visual recognition problems, which became known as "deep learning". Radial basis function and wavelet networks were introduced in 2013. These can be shown

    Neural network (machine learning)

    Neural network (machine learning)

    Neural_network_(machine_learning)

  • Optuna
  • Hyperparameter optimization framework

    vector machines (SVM): regularization parameter (C), kernel type (e.g., linear, radial basis function), and gamma (gamma). K-nearest neighbors (KNN): number

    Optuna

    Optuna

  • Model order reduction
  • Technique in mathematical modeling

    for unsteady fluid flow using proper orthogonal decomposition and radial basis functions". Applied Mathematical Modelling. 37 (20–21): 8930–8945. doi:10

    Model order reduction

    Model_order_reduction

  • List of numerical analysis topics
  • weighting Radial basis function (RBF) — a function of the form ƒ(x) = φ(|x−x0|) Polyharmonic spline — a commonly used radial basis function Thin plate

    List of numerical analysis topics

    List_of_numerical_analysis_topics

  • Geoid
  • Ocean shape without winds and tides

    least-squares collocation (LSC), fuzzy logic, artificial neural networks, radial basis functions (RBF), and geostatistical techniques. Geostatistical approach has

    Geoid

    Geoid

    Geoid

  • Neumann–Poincaré operator
  • Non-self-adjoint compact operator used to solve boundary value problems for the Laplacian

    adjoint kernel of K: K ∗ ( z , w ) = K ( w , z ) . {\displaystyle \displaystyle {K^{*}(z,w)=K(w,z).}} The kernel K* extends naturally to a smooth function on

    Neumann–Poincaré operator

    Neumann–Poincaré_operator

  • Unsupervised learning
  • Paradigm in machine learning that uses no classification labels

    topographic map Meta-learning (computer science) Multivariate analysis Radial basis function network Weak supervision Wu, Wei. "Unsupervised Learning" (PDF)

    Unsupervised learning

    Unsupervised_learning

  • Poisson point process
  • Type of random mathematical object

    Mikhailov and T. Averina. Statistical modeling of inhomogeneous random functions on the basis of poisson point fields. In Doklady Mathematics, volume 82, pages

    Poisson point process

    Poisson point process

    Poisson_point_process

  • List of disorder prediction software
  • 2015). "DisPredict: A Predictor of Disordered Protein using Optimized RBF Kernel, content and profiles". PLOS ONE. 10 (10) e0141551. doi:10.1371/journal

    List of disorder prediction software

    List_of_disorder_prediction_software

  • Real-time MRI
  • Type of MRI

    from machine learning (ML) or deep learning (DL). A nonlinear kernel, or mapping function, can be developed from the ACS to fill in k-space data and generate

    Real-time MRI

    Real-time MRI

    Real-time_MRI

  • Dynamic time warping
  • Algorithm for measuring similarity between temporal sequences

    and monotonicity of time warp functions may be obtained for instance by integrating a time-varying radial basis function, thus being a one-dimensional

    Dynamic time warping

    Dynamic time warping

    Dynamic_time_warping

  • Spectral theory of ordinary differential equations
  • Part of spectral theory

    Mehler–Fock transform. The corresponding ordinary differential operator is the radial part of the Laplacian operator on 2-dimensional hyperbolic space. More generally

    Spectral theory of ordinary differential equations

    Spectral_theory_of_ordinary_differential_equations

  • Chirplet transform
  • Transform in signal processing

    1117/12.57676. introduces Logon Expectation Maximization (LEM) and Radial Basis Functions (RBF) in Time–Frequency space. Osaka Kyoiku, Gabor, wavelet and

    Chirplet transform

    Chirplet transform

    Chirplet_transform

  • Seed
  • Reproductive structure in plants

    zone begins to lignify, while the cells of the outer epidermis enlarge radially and their walls thicken, with nucleus and cytoplasm compressed into the

    Seed

    Seed

    Seed

  • Singular integral operators of convolution type
  • Mathematical concept

    defined and given by convolution by the kernel Qr. This defines Hf inside |z| < 1. To show that Hf has a radial limit for almost all angles, consider F

    Singular integral operators of convolution type

    Singular_integral_operators_of_convolution_type

  • Glossary of artificial intelligence
  • List of concepts in artificial intelligence

    radial basis function network In the field of mathematical modeling, a radial basis function network is an artificial neural network that uses radial

    Glossary of artificial intelligence

    Glossary_of_artificial_intelligence

  • Charles Anthony Micchelli
  • American mathematician

    Charles A. (1992). "Approximation by superposition of sigmoidal and radial basis functions". Advances in Applied Mathematics. 13 (3): 350–373. doi:10

    Charles Anthony Micchelli

    Charles_Anthony_Micchelli

  • Histogram of oriented gradients
  • Feature descriptor used in computer vision

    filtering the color or intensity data of the image with the following filter kernels: [ − 1 , 0 , 1 ]  and  [ − 1 , 0 , 1 ] ⊤ . {\displaystyle [-1,0,1]{\text{

    Histogram of oriented gradients

    Histogram of oriented gradients

    Histogram_of_oriented_gradients

  • Affine connection
  • Construct allowing differentiation of tangent vector fields of manifolds

    derivatives to obtain differential 1-forms with values in Rn. Since the functions εi yield a basis for Rn at each point of FA, these 1-forms must be expressible

    Affine connection

    Affine connection

    Affine_connection

  • Representation theory of the Lorentz group
  • Representation of the symmetry group of spacetime in special relativity

    )} . Its kernel must in particular take the identity matrix to itself, A†IA = A†A = I and therefore A† = A−1. Thus AX = XA for A in the kernel so, by Schur's

    Representation theory of the Lorentz group

    Representation theory of the Lorentz group

    Representation_theory_of_the_Lorentz_group

  • Auxiliary normed space
  • balanced and radial set. Then { 1 n V : n = 1 , 2 , … } {\displaystyle \left\{{\tfrac {1}{n}}V:n=1,2,\ldots \right\}} is a neighborhood basis at the origin

    Auxiliary normed space

    Auxiliary_normed_space

  • Feature learning
  • Set of learning techniques in machine learning

    clusters as features, perhaps after transforming them through a radial basis function (a technique that has been used to train RBF networks). Coates and

    Feature learning

    Feature learning

    Feature_learning

  • Multipole density formalism
  • is dependent only on the distance from a nucleus. The choice of the radial function used to describe this electron density is arbitrary, granted that its

    Multipole density formalism

    Multipole density formalism

    Multipole_density_formalism

  • Astroinformatics
  • Interdisciplinary field of study

    tree Random forest k-nearest neighbors Naïve Bayesian networks Radial basis function network Gaussian process Decision table Alternating decision tree

    Astroinformatics

    Astroinformatics

    Astroinformatics

  • Weak gravitational lensing
  • Gravitational deflection of light

    }\left(1-{\frac {r^{\prime }}{r}}\right)W(r^{\prime })} is the lensing kernel, which defines the efficiency of lensing for a distribution of sources W

    Weak gravitational lensing

    Weak gravitational lensing

    Weak_gravitational_lensing

  • Sobolev spaces for planar domains
  • index 0. The kernel of ∆ in H1(T2) consists of constant functions and none of these except zero vanish on the boundary of Ω. Hence the kernel of H1 0(Ω)

    Sobolev spaces for planar domains

    Sobolev_spaces_for_planar_domains

  • Computer-aided diagnosis
  • Type of diagnosis assisted by computers

    Cascade classifier Naive Bayes classifier Artificial neural network Radial basis function network (RBF) Support vector machine (SVM) Principal component analysis

    Computer-aided diagnosis

    Computer-aided diagnosis

    Computer-aided_diagnosis

  • Hard disk drive
  • Electro-mechanical data storage device

    firmware modifications, in eight parts, going as far as booting a Linux kernel on an ordinary HDD controller board Hiding Data in Hard Drive's Service

    Hard disk drive

    Hard disk drive

    Hard_disk_drive

  • Machine learning in bioinformatics
  • Software for understanding biological data

    perform this identification. The most commonly used methods are radial basis function networks, deep learning, Bayesian classification, decision trees

    Machine learning in bioinformatics

    Machine_learning_in_bioinformatics

  • Representation of a Lie group
  • Group representation

    happen that the kernel of Π : G ~ → GL ⁡ ( V ) {\displaystyle \Pi :{\tilde {G}}\rightarrow \operatorname {GL} (V)} contains the kernel of p {\displaystyle

    Representation of a Lie group

    Representation of a Lie group

    Representation_of_a_Lie_group

  • Spiking neural network
  • Artificial neural network that mimics neurons

    implemented models of local receptive fields combining the properties of radial basis functions and spiking neurons to convert input signals having a floating-point

    Spiking neural network

    Spiking neural network

    Spiking_neural_network

  • PDF
  • File format used to present documents

    on May 2, 2014. Adobe Systems, PDF Reference, pp. 39–40. "com.itextpdf.kernel.pdf Documentation Differences". api.itextpdf.com. Retrieved June 25, 2025

    PDF

    PDF

    PDF

  • String field theory
  • Formalism in string theory

    insertion with no kernel. It is not clear if such insertions are in any way better than midpoint insertions with non-trivial kernels. Covariant closed

    String field theory

    String_field_theory

  • Light front quantization
  • Technique in computational quantum field theory

    irreducible off-energy-shell amplitudes serve as the kernels of equations for the light-front wave functions. The latter ones are found from these equations

    Light front quantization

    Light front quantization

    Light_front_quantization

  • Timeline of United States inventions (1890–1945)
  • Chronological list of advances

    show. 1922 Radial arm saw A radial arm saw has a circular saw mounted on a sliding horizontal arm. In addition to making length cuts a radial arm saw may

    Timeline of United States inventions (1890–1945)

    Timeline of United States inventions (1890–1945)

    Timeline_of_United_States_inventions_(1890–1945)

  • Biological motion perception
  • Perceiving the motion of a biological agent

    such that u 0 {\displaystyle u_{0}} is the center of the radial basis function for each neuron and C {\displaystyle C} is a diagonal matrix which

    Biological motion perception

    Biological_motion_perception

  • Atmospheric lidar
  • Class of instruments

    particle radius, m is the complex refractive index, and ? are the kernel functions which summarize the size, shape and composition of particles. The non-linear

    Atmospheric lidar

    Atmospheric_lidar

  • Absorbing set
  • Set that can be "inflated" to reach any point

    always include any given point of the vector space. Alternative terms are radial or absorbent set. Every neighborhood of the origin in every topological

    Absorbing set

    Absorbing_set

  • List of works by Petr Vaníček
  • May 14–16. 410 NP Koohzare, A., P. Vaníček and M. Santos 2006 Radial basis functions fitting methods as applied to determine postglacial tilt in the

    List of works by Petr Vaníček

    List_of_works_by_Petr_Vaníček

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Online names & meanings

  • Yuridia
  • Girl/Female

    American, Hindu, Indian

    Yuridia

    Invented Name

  • Desmond
  • Boy/Male

    American, Anglo, Australian, British, Celtic, Christian, Danish, English, French, Gaelic, Irish, Jamaican

    Desmond

    Gracious Defender; Man of the World; Munster; Man from South Munster

  • Cattia
  • Girl/Female

    Australian, Danish, Swedish

    Cattia

    Pure; Torture

  • Falken
  • Boy/Male

    German

    Falken

    Relating to Falconry; Falconer

  • Nazneen
  • Girl/Female

    Arabic, Indian, Muslim, Parsi

    Nazneen

    Beloved; Delicate

  • Dorton
  • Surname or Lastname

    English

    Dorton

    English : habitational name from a place in Buckinghamshire named Dorton, from Old English dor ‘narrow pass’ + tūn ‘settlement’.

  • Bijli
  • Girl/Female

    Arabic, Gujarati, Hindu, Indian, Kannada, Malayalam, Marathi, Muslim, Sindhi, Telugu

    Bijli

    Lightning; Bright

  • Karthikesan
  • Boy/Male

    Indian, Tamil

    Karthikesan

    Good Looking Individuals

  • Sanawbar
  • Boy/Male

    Indian

    Sanawbar

    Cone bearing tree, Fir

  • Chakrapani
  • Boy/Male

    Hindu, Indian, Kannada, Malayalam, Marathi, Mythological, Sanskrit, Sindhi, Tamil, Telugu

    Chakrapani

    Love; Discus Holder; Lord Vishnu

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Other words and meanings similar to

RADIAL BASIS-FUNCTION-KERNEL

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RADIAL BASIS-FUNCTION-KERNEL

  • Bass
  • n.

    Species of Serranus, the sea bass and rock bass. See Sea bass.

  • Auction
  • n.

    The things sold by auction or put up to auction.

  • Functional
  • a.

    Pertaining to, or connected with, a function or duty; official.

  • Radical
  • n.

    A radical quantity. See under Radical, a.

  • Radial
  • a.

    Of or pertaining to a radius or ray; consisting of, or like, radii or rays; radiated; as, (Bot.) radial projections; (Zool.) radial vessels or canals; (Anat.) the radial artery.

  • Bass
  • pl.

    of Bass

  • Junction
  • n.

    The act of joining, or the state of being joined; union; combination; coalition; as, the junction of two armies or detachments; the junction of paths.

  • Functional
  • a.

    Pertaining to the function of an organ or part, or to the functions in general.

  • Basin
  • n.

    The quantity contained in a basin.

  • Radialia
  • pl.

    of Radiale

  • Bases
  • pl.

    of Basis

  • Radiale
  • n.

    Radial plates in the calyx of a crinoid.

  • Positive
  • a.

    Hence, basic; metallic; not acid; -- opposed to negative, and said of metals, bases, and basic radicals.

  • Function
  • n.

    A quantity so connected with another quantity, that if any alteration be made in the latter there will be a consequent alteration in the former. Each quantity is said to be a function of the other. Thus, the circumference of a circle is a function of the diameter. If x be a symbol to which different numerical values can be assigned, such expressions as x2, 3x, Log. x, and Sin. x, are all functions of x.

  • Radical
  • a.

    Of or pertaining to a radix or root; as, a radical quantity; a radical sign. See below.

  • Function
  • n.

    The appropriate action of any special organ or part of an animal or vegetable organism; as, the function of the heart or the limbs; the function of leaves, sap, roots, etc.; life is the sum of the functions of the various organs and parts of the body.

  • Radially
  • adv.

    In a radial manner.

  • Radical
  • a.

    A radical vessel. See under Radical, a.

  • Perradial
  • a.

    Situated around the radii, or radial tubes, of a radiate.