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Mixed Problems for Nonlinear Equations. 6. Numerical Method of Lines. 7. Generalized Solutions. 8. Functional Integral Equations. Bibliography. Index.
Table of contents

Autore: Sandro Salsa, Gianmaria Verzini. Complementi ed esercizi PDF. E Equazioni a derivate parziali: Complementi ed esercizi. Papers discuss a variety of topics such as problems where a partial differential equation is coupled with unfavourable boundary or initial conditions, and boundary value problems for partial differential equations of elliptic type. Protter, Hans F. This self-contained text establishes the fundamental principles and provides a variety of applications.

The averaging of fuzzy hyperbolic differential inclusions

Weinberger Statement. Its aim is to give a systematic and unified presentation of recent developments of the following problems: i functional differential inequalities generated by initial and mixed problems, ii existence theory of local and global solutions, iii functional integral equations generated by hyperbolic equations, iv numerical method of lines for hyperbolic problems, v difference methods for initial and initial-boundary value problems.

Beside classical solutions, the following classes of weak solutions are treated: Ca ratheodory solutions for quasilinear equations, entropy solutions and viscosity so lutions for nonlinear problems and solutions in the Friedrichs sense for almost linear equations. The theory of difference and differential difference equations ge nerated by original problems is discussed and its applications to the constructions of numerical methods for functional differential problems are presented.

The monograph is intended for different groups of scientists. Glockle and T. Nonnenmacher, "A fractional calculus approach to self-similar protein dynamics," Biophysical Journal, vol. Hilfer, Ed. Mainardi, "Fractional calculus: some basic problems in continuum and statistical mechanics," in Fractals and fractional calculus in continuum mechanics, A. Carpinteri and F. Mainardi, Eds. Metzler, W. Schick, H.

Kilian, and T.

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Nonnenmacher, "Relaxation in filled polymers: a fractional calculus approach," The Journal of Chemical Physics, vol. Vlad and J. Ross, "Systematic derivation of reaction-diffusion equations with distributed delays and relations to fractional reaction-diffusion equations and hyperbolic transport equations: application to the theory of Neolithic transition," Physical Review E, vol.

Kilbas, H. Srivastava, and J. Lakshmikantham, S. Leela, and J. Miller and B. Samko, A.

Equazioni Alle Derivate Parziali Salsa Pdf To Word - xilussrus

Kilbas, and O. Abbas and M. Benchohra, "Partial hyperbolic differential equations with finite delay involving the Caputo fractional derivative," Communications in Mathematical Analysis, vol. Benchohra, "Darboux problem for perturbed partial differential equations of fractional order with finite delay," Nonlinear Analysis: Hybrid Systems, vol. Benchohra, "Upper and lower solutions method for impulsive partial hyperbolic differential equations with fractional order," Nonlinear Analysis: Hybrid Systems, vol.

Agarwal, M. Benchohra, and S. Hamani, "A survey on existence results for boundary value problems of nonlinear fractional differential equations and inclusions," Acta Applicandae Mathematicae, vol. Agarwal, V. Lakshmikantham, and J. Ahmad and J. Nieto, "Existence results for nonlinear boundary value problems of fractional integrodifferential equations with integral boundary conditions," Boundary Value Problems, vol.

Nieto, "Existence of solutions for nonlocal boundary value problems of higherorder nonlinear fractional differential equations," Abstract and Applied Analysis, vol. Belarbi, M. Benchohra, and A. Ouahab, "Uniqueness results for fractional functional differential equations with infinite delay in Frechet spaces," Applicable Analysis, vol. Benchohra, J. Graef, and S.

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Hamani, "Existence results for boundary value problems with nonlinear fractional differential equations," Applicable Analysis, vol. Benchohra, S. Hamani, and S. Ntouyas, "Boundary value problems for differential equations with fractional order," Surveys in Mathematics and Its Applications, vol. Henderson, S. Ntouyas, and A. Ouahab, "Existence results for fractional order functional differential equations with infinite delay," Journal of Mathematical Analysis and Applications, vol.


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Chang and J. Nieto, "Some new existence results for fractional differential inclusions with boundary conditions," Mathematical and Computer Modelling, vol. Diethelm and N.


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  • Ford, "Analysis of fractional differential equations," Journal of Mathematical Analysis and Applications, vol. Heinsalu, M. Patriarca, I.

    Goychuk, and P. Jumarie, "An approach via fractional analysis to non-linearity induced by coarse-graining in space," Nonlinear Analysis: Real World Applications, vol. Kilbas and S. Marzan, "Nonlinear differential equations with the Caputo fractional derivative in the space of continuously differentiable functions," Differentsialnye Uravneniya, vol. Luchko, M. Rivero, J. Trujillo, and M.

    Magdziarz, A. Weron, and K. Rossikhin and M. Shitikova, "Application of fractional calculus for dynamic problems of solid mechanics: novel trends and recent results," Applied Mechanics Reviews, vol. Vityuk and A. Golushkov, "Existence of solutions of systems of partial differential equations of fractional order," Nonlinear Oscillations, vol. Yu and G. Gao, "Existence of fractional differential equations," Journal of Mathematical Analysis and Applications, vol. Zhang, "Positive solutions for boundary-value problems of nonlinear fractional differential equations," Electronic Journal of Differential Equations, no.

    Dawidowski and I. Kubiaczyk, "An existence theorem for the generalized hyperbolic equation. Seria I, vol. Kamont and K. Lakshmikantham and S. Pandit, "The method of upper, lower solutions and hyperbolic partial differential equations," Journal of Mathematical Analysis and Applications, vol. Pandit, "Monotone methods for systems of nonlinear hyperbolic problems in two independent variables," vol.

    Frigon and A. Hale and J. Kato, "Phase space for retarded equations with infinite delay," Funkcialaj Ekvacioj, vol. Hale and S. Hino, S. Murakami, and T.

    Lakshmikantham, L. Wen, and B. Stability results for partial fractional differential equations with noninstantaneous impulses. Nieto, juanjose. Introduction In this paper, we provide sufficient conditions for the global existence and uniqueness of some classes of fractional order partial hyperbolic differential equations. The problem of existence of solutions of Cauchy-type problems for ordinary differential equations of fractional order without delay in spaces of integrable functions was studied in numerous works see [1, 2] , a similar problem in spaces of continuous functions was studied in [3].

    Preliminaries In this section, we introduce notations, definitions, and preliminary facts which are used throughout this paper.