<--- Back to Details
First PageDocument Content
Fractional calculus / Partial differential equations / Ordinary differential equations / Differential equations / Wave equation / Differintegral / Bessel function / Electromagnetic wave equation / Mittag-Leffler function / Mathematical analysis / Calculus / Mathematics
Date: 2014-07-01 23:19:31
Fractional calculus
Partial differential equations
Ordinary differential equations
Differential equations
Wave equation
Differintegral
Bessel function
Electromagnetic wave equation
Mittag-Leffler function
Mathematical analysis
Calculus
Mathematics

Analytical solutions to the fractional wave equation with variable dielectric function H. Yépez-Martínez, J. M. Reyes and I. O. Sosa Universidad Autónoma de la Ciudad de México, Prolongación San Isidro 151, Col. San

Add to Reading List

Source URL: www.lajpe.org

Download Document from Source Website

File Size: 385,24 KB

Share Document on Facebook

Similar Documents

Diffusive and inviscid traveling waves of the Fisher equation and nonuniqueness of wave speed Danielle Hilhorst CNRS and Laboratoire de Math´ ematiques, Univ. Paris-Sud, University Paris-Saclay, FOrsay Cedex, Fra

Diffusive and inviscid traveling waves of the Fisher equation and nonuniqueness of wave speed Danielle Hilhorst CNRS and Laboratoire de Math´ ematiques, Univ. Paris-Sud, University Paris-Saclay, FOrsay Cedex, Fra

DocID: 1vanm - View Document

The 2D wave equation  Separation of variables Superposition

The 2D wave equation Separation of variables Superposition

DocID: 1uuAT - View Document

λ  First step: variation of the frequencies of a guitar string Theory: - Wave equation in a string

λ First step: variation of the frequencies of a guitar string Theory: - Wave equation in a string

DocID: 1u10S - View Document

Chemistry Curriculum Semester 1 (AUG) Physical Principles (2:1) Bohr theory, Wave Particle Duality, Uncertainty principle, Schrödinger equation, H-atom and atomic orbitals, electron spin, Pauli principle and many electr

Chemistry Curriculum Semester 1 (AUG) Physical Principles (2:1) Bohr theory, Wave Particle Duality, Uncertainty principle, Schrödinger equation, H-atom and atomic orbitals, electron spin, Pauli principle and many electr

DocID: 1tFox - View Document

An Integral Equation Method for a Boundary Value Problem arising in Unsteady Water Wave Problems Mark D. Preston, Peter G. Chamberlain, Simon N. Chandler-Wilde Department of Mathematics, University of Reading, P.O.Box 22

An Integral Equation Method for a Boundary Value Problem arising in Unsteady Water Wave Problems Mark D. Preston, Peter G. Chamberlain, Simon N. Chandler-Wilde Department of Mathematics, University of Reading, P.O.Box 22

DocID: 1tr4Q - View Document