Generalized solutions of functional differential inclusions.

Machina, Anna; Bulgakov, Aleksander; Grigorenko, Anna

Displaying similar documents to “Generalized solutions of functional differential inclusions.”

A class of Fan-Browder type fixed-point theorems and its applications in topological spaces.

Chen, Yi-An, Zhang, Yi-Ping (2010)

Abstract and Applied Analysis

Similarity:

The approximation of a polynomial's measure, with applications towards Jensen's theorem.

Mureşan, Alexe Călin (2007)

General Mathematics

Similarity:

Generalizations of a theorem of I. Schur.

Qi, Feng, Li, Wei, Guo, Bai-Ni (2006)

Applied Mathematics E-Notes [electronic only]

Similarity:

Further results on primes in small intervals.

Giordano, George (1989)

International Journal of Mathematics and Mathematical Sciences

Similarity:

Moments of the product $F$ distribution.

Nadarajah, Saralees, Kotz, Samuel (2006)

Applied Mathematics E-Notes [electronic only]

Similarity:

Rényi dimension and Gaussian filtering.

Loring, Terry A. (2007)

The New York Journal of Mathematics [electronic only]

Similarity:

On planar selfdual electroweak vortices

Dongho Chae, Gabriella Tarantello (2004)

Annales de l'I.H.P. Analyse non linéaire

Similarity:

Rational identities and inequalities involving Fibonacci and Lucas numbers.

Díaz-Barrero, José Luis (2003)

JIPAM. Journal of Inequalities in Pure & Applied Mathematics [electronic only]

Similarity:

On a volume constrained variational problem in SBV $^{2} (Ω)$ : part I

Ana Cristina Barroso, José Matias (2002)

ESAIM: Control, Optimisation and Calculus of Variations

Similarity:

We consider the problem of minimizing the energy $E (u) : = \int_{Ω} {| \nabla u (x) |}^{2} d x + \int_{S_{u} \cap Ω} (1 + | [u] (x) |) d H^{N - 1} (x)$ among all functions $u \in S B V^{2} (Ω)$ for which two level sets ${u = l_{i}}$ have prescribed Lebesgue measure $α_{i}$ . Subject to this volume constraint the existence of minimizers for $E (\cdot)$ is proved and the asymptotic behaviour of the solutions is investigated.

Oscillation of solutions of a linear second-order discrete-delayed equation.

Baštinec, J., Diblík, J., Šmarda, Z. (2010)

Advances in Difference Equations [electronic only]

Similarity: