Pages that link to "Item:Q1718006"
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The following pages link to On multi-Laplace transform for solving nonlinear partial differential equations with mixed derivatives (Q1718006):
Displaying 15 items.
- Three-dimensional Laplace Adomian decomposition method and singular pseudoparabolic equations (Q830129) (← links)
- A Laplace-transform multiple-scale procedure for the asymptotic solution of weakly non-linear partial differential equations (Q872515) (← links)
- Solving coupled pseudo-parabolic equation using a modified double Laplace decomposition method (Q1637023) (← links)
- Exact solutions of fragmentation equations with general fragmentation rates and separable particles distribution kernels (Q1719134) (← links)
- Novel approach for dealing with partial differential equations with mixed derivatives (Q1723946) (← links)
- Solutions of two-dimensional nonlinear sine-Gordon equation via triple Laplace transform coupled with iterative method (Q2241278) (← links)
- Application of double Laplace decomposition method for solving singular one dimensional system of hyperbolic equations (Q4631792) (← links)
- Application of the double Laplace Adomian decomposition method for solving linear singular one dimensional thermo-elasticity coupled system (Q4631810) (← links)
- Nonlinear singular one dimensional thermo-elasticity coupled system and double Laplace decomposition methods (Q5023091) (← links)
- ANALYTICAL APPROXIMATION SOLUTION OF SYSTEM OF PSEUDO-PARABOLIC FRACTIONAL EQUATIONS USING A MODIFIED DOUBLE LAPLACE DECOMPOSITION METHOD (Q5035406) (← links)
- ON SOLVABILITY OF AN EVOLUTION MIXED PROBLEM FOR A CERTAIN PARABOLIC FRACTIONAL EQUATION WITH WEIGHTED INTEGRAL BOUNDARY CONDITIONS IN SOBOLEV FUNCTION SPACES (Q5076074) (← links)
- (Q5199293) (← links)
- A note on a singular coupled Burgers equation and double Laplace transform method (Q5225402) (← links)
- A note on double Laplace decomposition method for solving singular one dimensional pseudo thermo-elasticity coupled system (Q5225424) (← links)
- (Q5877308) (← links)