Differential Calculus in Normed Vector Spacesdoi:10.1007/3-7643-7357-1_4Andrew J. KurdilaMichael ZabarankinBirkhäuser Basel
【预售】Calculus on Normed Vector Spaces——中国国际图书专营店。更新时间:2024年11月05日北京 中国国际图书专营店 书籍/杂志/报纸 原版其它 【预售】Calculus on Normed Vector Spaces 现价￥629.00,包邮,100人付款 领淘宝75元券购买 聚划算17元红包 百款商品一元购 精选低价福利→换一批 【晨光】A5横线/...
I have made “passive use” of functional analysis (in particular normed vector spaces) to place certain results in context and reassure the mathematician that a suitable framework is available for a more rigorous study. For the reader interested mainly in techniques and applications of the ...
*beabletoexpressargumentsclearlyandprecisely.Thecoursewillcoverthefollowingcontent:1.ExamplesofOptimalControlProblems.2.NormedLinearSpacesandCalculusofVariations.3.Euler-LagrangeEquation.4.OptimalControlProblemswithUnconstrainedControls.5.TheHamiltonianandPontryaginMinimumPrinciple.6.Constraintonthestateatfinaltime....
spaces of distributions tend to be locally convex while the focus was on fractional powers of operators on normed spaces [27,45,46,47,48]. Later, in [27], fractional powers were extended abstractly to non-negative operators on Frechet spaces, but without providing concrete spaces of ...
A normed vector space X is a Banach space if the metric space (X, d) is complete, where d(x, y) = x − y for all x, y ∈ X. The most common example of a Banach space is n-dimensional Euclidean space Rn, where the norm |·| is given by the Euclidean distance. Another ...
We study the approximation of nonsmooth functionals defined in a normed space. In particular, we employ the notion of codifferentiability for constructing an inhomogeneous approximation of the functional increment. We prove that the codifferentiable functions form a linear space closed under the main ...