differential operator

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Related to Linear differential operator: Linear differential equation, Order of a differential operator

differential operator

[‚dif·ə′ren·chəl ′äp·ə‚rād·ər]
(mathematics)
An operator on a space of functions which maps a function ƒ into a linear combination of higher-order derivatives of ƒ.
McGraw-Hill Dictionary of Scientific & Technical Terms, 6E, Copyright © 2003 by The McGraw-Hill Companies, Inc.
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Let A be a linear differential operator acting on functions of one variable.
Generalized Pseudospectral Method and Zeros of Orthogonal Polynomials
3.0 POINCARA LIKE INEQUALITIES FOR LINEAR DIFFERENTIAL OPERATOR
POINCARE LIKE INEQUALITIES FOR GENERAL KERNELS
Consider the same linear differential operator of Section 5
A Reproducing Kernel Hilbert Discretization Method for Linear PDEs with Nonlinear Right-hand Side
In this way, define a Linear Differential Operator by:
Nuclei shape analysis, a statistical approach
The pair of linear differential operators can factorize Schrodinger equation for each potential.
Spinors and Rodrigues Representations Associated with Orthogonal Polynomials
Conventional technique of the differential calculus over commutative rings includes formalism of linear differential operators and the Chevalley-Eilenberg differential calculus [3-5].
Differential Calculus on N-Graded Manifolds
The stress--strain equation and the corresponding linear differential operators are as follows,
A theoretical model of concurrent longitudinal and circumferential superdrawing of hollow polyethylene terephthalate fibers
Marchenko, Certain problems of the theory of one dimensional linear differential operators of the second order I, Trudy Mosk.
Inverse spectral problem for some singular differential operators
Linear differential operators. Part I: Elementary theory of linear differential operators.
Uniqueness of recovering differential operators on hedgehog-type graphs
NAIMARK, Linear Differential Operators II, Frederick Ungar, New York, 1968.
Left-definite variations of the classical fourier expansion theorem
Where L and S = linear differential operators. A function u is considered permissible solution of this system, if Eq.
SPECTRAL ELEMENT METHODS FOR THE SOLUTION OF BOUNDARY VALUE PROBLEM BY USING EXPANSION IN CHEBYSHEV POLYNOMIALS
Takahasi, A characterization of Hyers-Ulam stability of first order linear differential operators, J.
Ger type stability of the first order linear differential equation y'(t) = h(t)y(t)

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