Equivalence and symmetries for variable coefficient linear heat type equations. II. Fundamental solutions
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Publication:4575938
DOI10.1063/1.5003466zbMath1391.35172OpenAlexW2810658634WikidataQ129617334 ScholiaQ129617334MaRDI QIDQ4575938
Publication date: 16 July 2018
Published in: Journal of Mathematical Physics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1063/1.5003466
Fundamental solutions to PDEs (35A08) Heat equation (35K05) Symmetries, invariants, etc. in context of PDEs (35B06) Heat kernel (35K08)
Related Items (3)
Symmetries of stochastic differential equations using Girsanov transformations ⋮ Extended symmetry analysis of remarkable (1+2)-dimensional Fokker–Planck equation ⋮ The Schrödinger propagator on \((0,\infty)\) for a special potential by a Lie symmetry group method
Cites Work
- Unnamed Item
- Unnamed Item
- Lie symmetry methods for multi-dimensional parabolic PDEs and diffusions
- Lie group symmetries as integral transforms of fundamental solutions
- Group classification and exact solutions of a radially symmetric porous-medium equation
- The calculation of expectations for classes of diffusion processes by Lie symmetry methods
- Fundamental solutions, transition densities and the integration of Lie symmetries
- Lie symmetry analysis of differential equations in finance
- Symmetry group methods for fundamental solutions
- Functionals of multidimensional diffusions with applications to finance
- Conservation laws and potential symmetries of linear parabolic equations
- Symmetry group methods for heat kernels
- Symmetry groups and fundamental solutions for systems of parabolic equations
- Generating Functions for Hermite Functions
- Symmetry classification and exact solutions of the Kramers equation
- Equivalence and symmetries for variable coefficient linear heat type equations. I
- Stochastic Processes and Applications
- CLOSED FORM SOLUTIONS FOR QUADRATIC AND INVERSE QUADRATIC TERM STRUCTURE MODELS
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