Closed‐Form Solution of the Differential Equation (∂2∂x∂y+ax∂∂x+by ∂∂y+cxy+∂∂t)P=0 Subject to the Initial Condition P(x, y, t = 0) = Φ(x, y)
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Publisher
AIP Publishing
Subject
Mathematical Physics,Statistical and Nonlinear Physics
Link
http://aip.scitation.org/doi/pdf/10.1063/1.1664840
Reference1 articles.
1. Solution of the Differential Equation (∂2∂x∂y+ax∂∂x+by∂∂y+cxy+∂∂t)P=0
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1. Cauchy Problem for Hyper-Parabolic Partial Differential Equations;Trends in The Theory and Practice of Non-Linear Analysis, Proceedings of the VIth International Conference on Trends in the Theory and Practice of Non-Linear Analysis;1985
2. On the density matrix of a harmonic oscillator interacting with a two-level system;Lettere Al Nuovo Cimento Series 2;1976-01
3. Solution of the differential equation ( + ax + by + cxy + ) P(x, y, t) = 0 and the Bogoliubov transformation;Journal of Mathematical Analysis and Applications;1973-07
4. Geometric Approach to Invariance Groups and Solution of Partial Differential Systems;Journal of Mathematical Physics;1971-04
5. Applications of hyperdifferential operators to quantum mechanics;Communications in Mathematical Physics;1971-03
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