The Multipoint Initial–Final Value Condition for the Hoff Equations on Geometrical Graph in Spaces of $$\mathbf{K}$$-“noises”

Author:

Favini AngeloORCID,Zagrebina Sophiya A.,Sviridyuk Georgy A.

Funder

RFBR

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference20 articles.

1. Sviridyuk, G.A., Zagrebina, S.A., Konkina, A.S.: The Oskolkov equations on the geometric graphs as a mathematical model of the traffic flow. Bull. S. Ural State Univ. Ser. Math. Model. Program. Comput. Softw. 8(3), 148–154 (2015)

2. Hoff, N.J.: Creep buckling. Aeronaut. Q. 7(1), 1–20 (1956)

3. Favini, A., Zagrebina, S.A., Sviridyuk, G.A.: Multipoint initial-final value problems for dynamical Sobolev-type equations in the space of noises. Electron. J. Differ. Equ. 2018(128) (2018). https://ejde.math.txstate.edu/

4. Zagrebina, S.A., Soldatova, E.A.: The Hoff equations on a graph with the multipoint initial-final value condition. J. Comput. Eng. Math. 6(2), 54–63 (2019)

5. Sviridyuk, G.A., Manakova, N.A.: The dynamical models of Sobolev type with showalter—Sidorov condition and additive “noise’’. Bull. S. Ural State Univ. Ser. Math. Model. Program. Comput. Softw. 7(1), 90–103 (2014). https://doi.org/10.14529/mmp140108

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