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Congruence modules in higher codimension and zeta lines in Galois cohomology. [PDF]
Iyengar SB +3 more
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HuD impairs neuromuscular junctions and induces apoptosis in human iPSC and Drosophila ALS models. [PDF]
Silvestri B +13 more
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Ordinary Differential Inclusions with Internal and External Perturbations
Differential Equations, 2000Let \(\mathbb{R}^ n\) be the space of column \(n\)-vectors with Euclidean norm \(|\cdot|\); \(\text{comp}[\mathbb{R}^ n]\) be the set of all non-empty bounded closed subsets of \(\mathbb{R}^ n\); \(B[u,r]\) be the closed ball with center \(u\) and radius \(r>0\). For \(V\subset \mathbb{R}^ n,\) \(\operatorname {co}V\) denote the convex hull of the set \
Bulgakov, A. I. +2 more
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Impulsive Boundary Value Problems for First-order Ordinary Differential Inclusions
Acta Mathematicae Applicatae Sinica, English Series, 2007The authors prove existence results for the following class of boundary value problems \[ u'(t)+\lambda(t)u(t)\in F(t,u(t)), \quad\text{a. e. }t\in [0,T]\backslash \{t_{1},t_{2},\ldots,t_{m}\}, \] \[ \Delta u| _{t=t_{k}}=I_{k}(u(t_{k}^{-})), \quad k=1,2,\ldots,m, \] \[ u(0)-u(T)=\mu, \] where \(F:[0,T]\times\mathbb R^{n}\to P(\mathbb R^{n})\) is a ...
Liu, Yi-Cheng, Wu, Jun, Li, Zhi-Xiang
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Using solution sets for solving boundary value problems for ordinary differential equations
Nonlinear Analysis: Theory, Methods & Applications, 1991The authors consider a differential equation of the type \(\dot x = f(t,x)\) together with the boundary condition \(x \in S\), where \(S\) is a subset of the space \(C\) of continuous functions. The existence of a solution for such a problem is deduced from the properties of the set of solutions of an associated family of problems, parameterized by an ...
ANICHINI, GIUSEPPE +2 more
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Transversality condition and optimization of higher order ordinary differential inclusions
Optimization, 2014In the present paper, a Bolza problem of optimal control theory with a fixed time interval given by convex and nonconvex second-order differential inclusions (PH) is studied. Our main goal is to derive sufficient optimality conditions for Cauchy problem of sth-order differential inclusions. The sufficient conditions including distinctive transversality
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Three periodic solutions for an ordinary differential inclusion with two parameters
Annales Polonici Mathematici, 2012Applying a nonsmooth version of a three critical points theorem of Ricceri, we prove the existence of three periodic solutions for an ordinary differential inclusion depending on two parameters.
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ZAMP Zeitschrift f�r angewandte Mathematik und Physik, 1990
An automated homotopy method, based on elementary estimates, is described for the computation of inclusion intervals for the first N eigenvalues of Sturm-Liouville problems with either separated or periodic boundary conditions. Interval arithmetic (with FORTRAN-SC subroutines) is used to deal with roundoff.
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An automated homotopy method, based on elementary estimates, is described for the computation of inclusion intervals for the first N eigenvalues of Sturm-Liouville problems with either separated or periodic boundary conditions. Interval arithmetic (with FORTRAN-SC subroutines) is used to deal with roundoff.
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Journal of Soviet Mathematics, 1993
Consider the stochastic differential inclusion \[ (1)\quad du(t)+A(t,u(t))dt+C(u(t))dt+B(t,u(t))dw(t)\ni 0,\quad u(0)=u_ 0, \] where A,B: [0,T]\(\times R\to R\), and C is a maximal monotone set-valued map from R into R. Under some regularity conditions, the author associates with this inclusion the family of ordinary differential equations \[ (2)\quad ...
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Consider the stochastic differential inclusion \[ (1)\quad du(t)+A(t,u(t))dt+C(u(t))dt+B(t,u(t))dw(t)\ni 0,\quad u(0)=u_ 0, \] where A,B: [0,T]\(\times R\to R\), and C is a maximal monotone set-valued map from R into R. Under some regularity conditions, the author associates with this inclusion the family of ordinary differential equations \[ (2)\quad ...
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