The 2023 Society for Industrial and Applied Mathematics Conference on Computational Science and Engineering

Multimodal Network Alignment | Proceedings of the 2017 SIAM International Conference on Data Mining | Society for Industrial and Applied Mathematics

A multimodal network encodes relationships between the same set of nodes in multiple settings, and network alignment is a powerful tool for transferring information and insight between a pair of networks. We propose a method for multimodal network alignment that computes a matrix which indicates the alignment, but produces the result as a lowrank factorization directly. We then propose new meth...

Special Issue for 13th International Industrial Engineering Conference (IIEC 2017)

     This special issue is a collection of refereed articles selected from the 13th International Industrial Engineering Conference (IIEC 2017). The initial selection was made by Dr. Hamed Fazlollahtabar who also wrote the following description. The accepted articles were reviewed going through the usual reviewing process of IJOR. Nezam Mahdavi-Amiri Editor-in-Chief &nbs...

The XIV Conference on Applied and Industrial Mathematics dedicated to the 60th anniversary of the foundation of the Department of Mathematics and Computer Science of Moldova State University

THE ROMANIAN SOCIETY OF APPLIED AND INDUSTRIAL MATHEMATICS (ROMAI) was founded in 1992. It is a non-profit scientific association, whose members are mathematicians, physicists, engineers, chemists, biologists, economists, and other users of mathematics. ROMAI encourages studies relating mathematics and non-mathematical fields of knowledge. The principal activities in ROMAI are the annual Confer...

Reprinted with permission from the Society for Industrial and Applied Mathematics

000 Society for Industrial and Applied Mathematics Dimension and Local Bases of Homogeneous Spline Spaces*

Recently, we have introduced spaces of splines deened on triangulations lying on the sphere or on sphere-like surfaces. These spaces arose out of a new kind of Bernstein-B ezier theory on such surfaces. The purpose of this paper is to contribute to the development of a constructive theory for such spline spaces analogous to the well-known theory of polynomial splines on planar triangula-tions. ...