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Differential operators determining solutions of Elliptic equations

Ukrainian Mathematical Journal, 1995
We construct differential operatorsLg(z), Kg(z), Nf¯(z), Mf¯z) which map arbitrary functions holomorphic in a simply connected domainD of the planez=x+iy into regular solutions of the equation $$W_{z\bar z} + A(z,\bar z)W_{\bar z} + B(z,\bar z)W = 0$$ and present examples of the application of these differential operators to the solution of ...
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In-context operator learning with data prompts for differential equation problems

Proceedings of the National Academy of Sciences of the United States of America, 2023
Tingwei Meng, Liu Yang, Stanley Osher
exaly  

Distributed and variable order differential-operator equations

2015
In Section 5.6 we studied the existence of a solution to the multi-point value problem for a fractional order pseudo-differential equation with m fractional derivatives of the unknown function. This is an example of fractional distributed order differential equations.
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Differentiable Operators and Nonlinear Equations

1994
Victor Khatskevich, David Shoiykhet
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Solvability of the boundary‐value problem for a mixed equation involving hyper‐Bessel fractional differential operator and bi‐ordinal Hilfer fractional derivative

Mathematical Methods in the Applied Sciences, 2023
Michael Ruzhansky   +2 more
exaly  

On the Fractional Functional Differential Equation with Abstract Volterra Operator

Bulletin of the Brazilian Mathematical Society, 2019
JOSÉ Vanterler Sousa   +2 more
exaly  

An Operator Method for a Third Order Partial Differential Equation

Numerical Functional Analysis and Optimization, 2017
Allaberen Ashyralyev
exaly  

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