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Titlebook: Symmetries and Applications of Differential Equations; In Memory of Nail H. Albert C. J. Luo,Rafail K. Gazizov Book 2021 Higher Education P

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Complex Methods for Lie Symmetry Analysis,icity. Making it explicit necessitates the incorporation of the Cauchy–Riemann equations into the original system of equations, which modifies the symmetries of the system. This point was followed up by us, and some of our students, in a series of papers (and theses). It was found that complex metho
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,Group Analysis of the Guéant and Pu Model of Option Pricing and Hedging,osts functions. The group classification of the model with a nonlinear execution costs functions is obtained. Symmetries of concrete models are used for invariant solutions and invariant submodels search. The model with the linear execution costs function is reduced to the heat equation. Known resul
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On Involutive Systems of Partial Differential Equations,affian systems with fixed independent variables which introduced in this chapter. The system is involutive if and only if the formal extended of the system coincides with the usual extended. This criterion was proved that the order of nontrivial contact transformations allowed by the involutive syst
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Group Properties of the Riemann Function,be invariant with respect to the symmetries of the fundamental solutions. The Riemann function is constructed with the aid of fundamental solutions symmetries. Examples of the application of the algorithm for constructing Riemann function are given.
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Approximate Symmetry in Nonlinear Physics Problems,de it possible to construct solutions to a number of boundary value problems in mathematical physics. The chapter presents a review of numerous examples from plasma dynamics and nonlinear optics and acoustics that demonstrate the potentiality of approximate symmetries in constructing approximate analytical solutions.
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Book 2021n nonlinear physical problems..-- Complex methods for Lie symmetry analysis..-- Lie group classification, Symmetry analysis, and conservation laws ..-- Conservative difference schemes..-- Hamiltonian structure and conservation laws of three-dimensional linear elasticity..-- Involutive systems of part
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one of the most commonly employed surgical procedure in rodents that reproducibly models posttraumatic OA and allows for the study of disease progression from initiation to end-stage disease. The description provided here sets the stage for both inexperienced and established investigators to employ
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V. F. Kovalev biological systems have benefitted from the development and availability of three-dimensional organoid cultures which have transformed our understanding of tissue development, homeostasis and regeneration. Such a system does not exist that effectively models the complexity of limb development. Howe
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