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by
İmamoğlu Karabaş, Neslişah, author.
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technique can be used to solve other nonlinear and system of nonlinear partial differential equations
by
Demir, Duygu.
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integrators for ordinary differential equations. In this thesis by using this approach the higher order
by
Akıncı, Figen.
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and nonlinear soliton equations. For the planar motion of curves we found hierarchy of MKdV (Modied
by
Yazan, Tuğba, author.
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our study. We show how various linear partial differential equations can be transformed into the
by
Kaya, Adem, author.
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over traditional partial differential equations. In peridynamic theory, a point can interact with other
by
Cin, Uğur, author.
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problem are solved by reducing the equations from continuous to discrete domain. Catenary form is used as
by
Yıldırım, Tolga.
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(the polynomial coefficients are coupled through consideration of the differential equations of
by
Koçak, Aygül, author.
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functions are also known as generalized hyperbolic functions, satisfying ordinary differential equations
by
Aras, Tunç, author.
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beams and smart curved beams. The deformations of curved beams, the differential equations for in-plane
by
Çömen, Duygu.
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nonlinear partial differential equations are reduced to ordinary differential equations by applying finite
by
Ok, Zahide.
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differential difference equation in configuration space is constructed.Lippman-Schwinger equations are studied
by
Eti, Neslihan
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differential equation of an arbitrary order and its Lagrangian and Hamiltonian structure. Quantum Euler systems
41 sonuç bulundu
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