Results 191 to 200 of about 3,117,048 (238)
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2020
Abstract This chapter outlines how men in leadership positions and male-dominated office cultures often shaped women's roles and work in campaign tech departments. Women often felt at a disadvantage when it came to taking credit for their work and found that their age, gender, and experience interacted to limit their opportunities. Women
Daniel Kreiss +6 more
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Abstract This chapter outlines how men in leadership positions and male-dominated office cultures often shaped women's roles and work in campaign tech departments. Women often felt at a disadvantage when it came to taking credit for their work and found that their age, gender, and experience interacted to limit their opportunities. Women
Daniel Kreiss +6 more
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Applied Scientific Research, 1963
The theorem of minimum energy in the classical theory of elasticity is applied to inclusion problems. The results obtained for the special cases of spherical and circular inclusions agree with those obtained by other entirely different methods. This approach is, however, simpler than other methods.
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The theorem of minimum energy in the classical theory of elasticity is applied to inclusion problems. The results obtained for the special cases of spherical and circular inclusions agree with those obtained by other entirely different methods. This approach is, however, simpler than other methods.
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Systems of variational inclusion problems and differential inclusion problems with applications
Journal of Global Optimization, 2008zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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INCLUSIVE EDUCATION: A PROBLEM SOLVER
BSSS Journal of Education, 2022Education is a powerful tool to bring a change in society and nation. Inclusive education means providing opportunity to an individual to get education with ability and disability. Inclusive education plays a vital role in bridging a gap between normal and disabled child with respect and acceptance.
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The inelastic inclusion problem
International Journal of Engineering Science, 1969Abstract A general solution is given of the problem of the spherical inelastic inclusion in infinite elastic or viscoelastic matrix, with uniform fields of stress or strain at infinity. Explicit solutions are developed for elastic-plastic, viscoelastic, non-Newtonian viscous inclusion in elastic matrix and for viscoelastic inclusion in viscoelastic ...
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Two-dimensional elastic inclusion problems
Mathematical Proceedings of the Cambridge Philosophical Society, 1966AbstractA system of equations is derived for determining the elastic fields in an inclusion and its surrounding finite matrix when the inclusion suffers a physical change and, if not constrained by the matrix, would undergo a deformation . A method for obtaining the exact solution of these equations, when the matrix and inclusion have the same elastic ...
R. D. List, J. P. O. Silberstein
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Inclusion problem of microstretch continuum
International Journal of Engineering Science, 2004A spherical inclusion in an infinite isotropic microstretch medium is examined in this paper. By means of Green's function technique, the analytical expressions of the Eshelby tensor for an isotropic microstretch medium are derived, and their volume averages over a spherical inclusion are obtained in an analytical and simple form.
Xiaoning Liu, Gengkai Hu
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Inclusion problems in trace monoids
Cybernetics and Systems Analysis, 2010zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Shahbazyan, K. V., Shoukourian, Yu. H.
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On trace inclusion optimization problems
Cybernetics and Systems Analysis, 2010zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Shahbazyan, K. V., Shoukourian, Yu. H.
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Viability Problems for Nonautonomous Differential Inclusions
SIAM Journal on Control and Optimization, 1991The paper deals with a dynamic object the mapping of which is given by the following differential inclusion: \[ \dot x(t)\in F(t,(x(t)), \quad x(0)=x_ 0\leqno(*) \] where \(F\) is assumed to be a set-valued map on \(R\times K\) with nonempty convex compact values in a finite-dimensional space \(X\), integrably bounded, measurable in \(t\) and upper ...
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