Showing 1 - 7 results of 7 for search 'P. G. Lasy', query time: 0.01s Refine Results
  1. 1
    Application of Polylogarithms to the Approximate Solution of the Inhomogeneous Telegraph Equation for the Distortionless Line

    Application of Polylogarithms to the Approximate Solution of the Inhomogeneous Telegraph Equation for the Distortionless Line by P. G. Lasy, I. N. Meleshko

    Published 2019-10-01
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  2. 2
    Approximate Solution of Rod Heating Problem

    Approximate Solution of Rod Heating Problem by P. G. Lasy, I. N. Meleshko

    Published 2013-08-01
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  3. 3
    Approximate Dilogarithm Representation of One Variational Boundary Value Problem Solution for Circle under the Neumann Boundary Condition

    Approximate Dilogarithm Representation of One Variational Boundary Value Problem Solution for Circle under the Neumann Boundary Condition by I. N. Meleshko, P. G. Lasy

    Published 2021-04-01
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  4. 4
    Approximate Solution of Mixed Problem for Telegrapher Equation with Homogeneous Boundary Conditions of First Kind Using Special Functions

    Approximate Solution of Mixed Problem for Telegrapher Equation with Homogeneous Boundary Conditions of First Kind Using Special Functions by P. G. Lasy, I. N. Meleshko

    Published 2021-04-01
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  5. 5
    Approximate Representation of One Mixed Problem Solution Pertaining to Heat Conduction Theory Using Special Functions

    Approximate Representation of One Mixed Problem Solution Pertaining to Heat Conduction Theory Using Special Functions by P. G. Lasy, I. N. Meleshko

    Published 2009-02-01
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  6. 6
    APPROXIMATE SOLUTION OF ONE PROBLEM ON ELECTRICAL OSCILLATIONS IN WIRES WITH THE USE OF POLYLOGARITHMS

    APPROXIMATE SOLUTION OF ONE PROBLEM ON ELECTRICAL OSCILLATIONS IN WIRES WITH THE USE OF POLYLOGARITHMS by P. G. Lasy, I. N. Meleshko

    Published 2017-07-01
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  7. 7
    About One Variational Problem, Leading to а Biharmonic Equation, and about the Approximate Solution of the Main Boundary Value Problem for this Equation

    About One Variational Problem, Leading to а Biharmonic Equation, and about the Approximate Solution of the Main Boundary Value Problem for this Equation by I. N. Meleshko, P. G. Lasy

    Published 2022-06-01
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