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Generalizations of Non-Commutative Neutrix Convolution Products of Functions
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Brian Fisher
Published/Copyright:
February 23, 2010
Abstract
The non-commutative neutrix convolution product of the functions xr cos–(λx) and xs cos+(μx) is evaluated. Further similar non-commutative neutrix convolution products are evaluated and deduced.
Received: 1995-08-16
Published Online: 2010-02-23
Published in Print: 1997-October
© 1997 Plenum Publishing Corporation
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- Singular Nonlinear (n – 1, 1) Conjugate Boundary Value Problems
- Generalizations of Non-Commutative Neutrix Convolution Products of Functions
- Solution of the Basic Boundary Value Problems of Stationary Thermoelastic Oscillations for Domains Bounded by Spherical Surfaces
- On Factorization and Partial Indices of Unitary Matrix-Functions of One Class
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- On McEliece's Theorem
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Articles in the same Issue
- Singular Nonlinear (n – 1, 1) Conjugate Boundary Value Problems
- Generalizations of Non-Commutative Neutrix Convolution Products of Functions
- Solution of the Basic Boundary Value Problems of Stationary Thermoelastic Oscillations for Domains Bounded by Spherical Surfaces
- On Factorization and Partial Indices of Unitary Matrix-Functions of One Class
- The Uniform Norming of Retractions on Short Intervals for Certain Function Spaces
- On McEliece's Theorem
- On One Fredholm Integral Equation of Third Kind
- On Ito–Nisio Type Theorems for DS-Groups
