نتائج البحث

Quasilinear Hyperbolic Systems Applied to Describe the Magnetohydrodynamic Nanofluid Flow

• Authors : Dayong Nie

Subjects: Physics; QC1-999

• Source: Advances in Mathematical Physics, Vol 2023 (2023)

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Asymptotic Behavior of Global Entropy Solutions for Nonstrictly Hyperbolic Systems with Linear Damping

• Authors : Richard Alexander De la Cruz Guerrero; Juan Carlos Juajibioy Otero; Leonardo Rendon

Subjects: Mathematics; QA1-939

• Source: International Journal of Differential Equations, Vol 2014 (2014)

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Asymptotic Behavior of Global Entropy Solutions for Nonstrictly Hyperbolic Systems with Linear Damping.

• Authors : De la Cruz Guerrero, Richard Alexander¹; Juajibioy Otero, Juan Carlos² ; Rendon, Leonardo²

• Source: International Journal of Differential Equations. 2014, p1-5. 5p.

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Nonoscillatory Central Schemes for Hyperbolic Systems of Conservation Laws in Three-Space Dimensions

• Authors : Andrew N. Guarendi; Abhilash J. Chandy

Subjects: Technology; Medicine; Science

• Source: The Scientific World Journal, Vol 2013 (2013)

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Duality in the optimal control for damped hyperbolic systems with positive control

• Authors : Mi Jin Lee; Jong Yeoul Park; Young Chel Kwon

Subjects: Mathematics; QA1-939

• Source: International Journal of Mathematics and Mathematical Sciences, Vol 2003, Iss 27, Pp 1703-1714 (2003)

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A Higher-Order Hardy-Type Inequality in Anisotropic Sobolev Spaces.

• Authors : Secchi, Paolo¹

• Source: International Journal of Differential Equations. 2012, p1-7. 7p.

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A New Type of Distributed Parameter Control Systems: Two-Point Boundary Value Problems for Infinite-Dimensional Dynamical Systems.

• Authors : De-Xing Kong¹ ; Fa Wu¹

• Source: Journal of Applied Mathematics. 2013, p1-3. 3p.

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Averaged Control Problems Governed by a Semilinear Distributed Systems

• Authors : Rabie Zine; Hamed Ould Sidi; Younes Louartassi

Subjects: Mathematics; QA1-939

• Source: Journal of Mathematics, Vol 2023 (2023)

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A Higher-Order Hardy-Type Inequality in Anisotropic Sobolev Spaces

• Authors : Paolo Secchi

Subjects: Mathematics; QA1-939

• Source: International Journal of Differential Equations, Vol 2012 (2012)

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