The Inverse Laplace Transform of an Exponential Function (Classic Reprint) - Hardcover

F. M. Ragab

 
9780656929740: The Inverse Laplace Transform of an Exponential Function (Classic Reprint)

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Synopsis

Unlock the math behind Laplace transforms and exponential functions with this rigorous study.

This book presents a focused, purely mathematical exploration of how to determine original functions from their Laplace transforms, including asymptotic behavior as time approaches zero.

The work frames a general problem in diffraction and electromagnetic contexts while keeping the discussion grounded in clear, step-by-step derivations. Readers gain access to specialized techniques and relationships among advanced special functions, all explained with a steady emphasis on the underlying math.
  • Derivation of original functions for Laplace transforms with fractional exponents
  • Connections between E-functions, hypergeometric functions, and related special functions
  • Asymptotic analysis of inverse transforms as t → 0
  • Structured derivations suitable for readers comfortable with higher mathematics
Ideal for readers of advanced mathematics, applied physics, or engineering who want a rigorous treatment of inverse Laplace transforms and their applications in diffraction problems.

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