Multimap

Multimap

Introduction

Published in Randall L. Eubank, Ana Kupresanin, Statistical Computing in C++ and R, 2011

The STL provides four different varieties of the ordered set data structure from Section 9.4 : map, multimap, set and multiset. The map container is the most direct analog of the Section 9.4 discussion. The multimap container is the same as map apart from allowing for repeated keys. The set containers and multiset containers are similarly related and provide simplifications of maps that contain only key values. All four container types are implemented using red-black binary search trees.

Knowledge structure construction and skill reduction methods based on multi-scale context

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Journal Information

Published in Journal of Experimental & Theoretical Artificial Intelligence, 2023

Yinfeng Zhou, Jinjin Li, Hailong Yang, Qingyuan Xu, Yueli Zhou

A skill multimap is a triple , where is a nonempty set of items, is a nonempty set of skills, and is a mapping from to . For any , is called a competency to solve item . For ,

Nonsmooth integral guiding potentials and asymptotic behaviour of solutions for inclusions with causal multioperators

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Journal Information

Published in Optimization, 2020

S. Kornev, V. Obukhovskii, J.-C. Yao

A multimap is called upper semicontinuous (u.s.c.) at the point if for each open set such that there exists such that implies A multimap is called u.s.c. if it is u.s.c. at each point

Boundary value problems for semilinear differential inclusions of fractional order in a Banach space

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Journal Information

Published in Applicable Analysis, 2018

Mikhail Kamenskii, Valeri Obukhovskii, Garik Petrosyan, Jen-Chih Yao

where denotes the closure of the -neighborhood of a set and consider the multimap given by

Explore chapters and articles related to this topic

Introduction

Knowledge structure construction and skill reduction methods based on multi-scale context

Nonsmooth integral guiding potentials and asymptotic behaviour of solutions for inclusions with causal multioperators

Boundary value problems for semilinear differential inclusions of fractional order in a Banach space