Results 131 to 140 of about 226 (176)

Data-driven analysis of the effect of screening and treatment on the spread of HIV in developing and developed countries. [PDF]

Front Public Health
Abbas W, Masud MA, Parveen S, Lee H, Kim S.   +4 more
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Estimation type results related to Fejér inequality with applications. [PDF]

J Inequal Appl, 2018
Rostamian Delavar M, Dragomir SS, De La Sen M.   +2 more
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Minimization of Locally Lipschitzian Functions

SIAM Journal on Optimization, 1991
Summary: This paper presents a globally convergent model algorithm for the minimization of a locally Lipschitzian function. The algorithm is built on an iteration function of two arguments, and the convergence theory is developed parallel to analogous results for the problem of solving systems of locally Lipschitzian equations.
Pang, Jong-Shi, Han, Shih-Ping, Rangaraj, Narayan   +2 more
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Subdifferential Regularity of Directionally Lipschitzian Functions

Canadian Mathematical Bulletin, 2000
AbstractFormulas for the Clarke subdifferential are always expressed in the form of inclusion. The equality form in these formulas generally requires the functions to be directionally regular. This paper studies the directional regularity of the general class of extended-real-valued functions that are directionally Lipschitzian.
Bounkhel, M., Thibault, L.
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On the qualitative approximation of Lipschitzian functions

Nonlinear Analysis: Theory, Methods & Applications, 2004
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Alonso, María, Marín, Luis Rodríguez
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A note on locally Lipschitzian functions

Mathematical Programming, 1995
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Pritchard, G., Gürkan, G., Ozge, A.Y.
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Lipschitzian semigroups and abstract functional differential equations

Nonlinear Analysis: Theory, Methods & Applications, 2010
The authors consider the abstract functional differential equation \[ (FDE)\quad u'(t)=Au(t)+\Phi u_t, \quad t>0,\quad u(0)=x,\quad u_0=f, \] where \(A\) is a closed and densely defined linear operator, \(\Phi:L^p([-1,0];X)\to X\) is a globally Lipschitz operator, \(f\in L^p([-1,0];X)\) and \(u_t(\sigma):=u(t+\sigma)\). By assuming that the space \(X\)
Song, Xueli, Peng, Jigen
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Paraconvexity of the graphs of lipschitzian functions

Journal of Mathematical Sciences, 1996
Following \textit{E. Michael} [Math. Scand. 7, 372-376 (1960; Zbl 0093.12001)] a closed subset \(P\) of a Banach space \(B\) is called \(\alpha\)-paraconvex if for \(x\in B\), \(r> \text{dist} (x,P)\) and \(y\in\text{conv} (P\cap K(x,r))\) we have \(\text{dist} (y,P)\leq \alpha \cdot r\), where \(K(x,r): =\{z\in B:|z-x |\leq r\}\).
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