Remarks on fixed point theorem for inverse limit spaces
Remarks on free objects in categories
Remarks on product spaces
Remarks on separation axioms
Remarks on the economic criterion - the Internal rate of return
The internal rate of return (IRR) together with the present value (PV) is used as a popular measure for financial project. When used appropriately, it can be a valuable aid in project acceptance or selection. The purpose of this article is to survey the facts about this criterion published so far. More, we investigate the cases of multiple or nonexistent IRRs and try to choose the relevant one and explain its economic meaning.
Remarks on the Schouten-Nijenhuis bracket
Remarks on transfinite diameters
Remarks to chaotic vibration in nonlinear dynamical systems
Remarks to the problem of defining a topology by its homeomorphism group
Remote points in
Renewal in collegiate mathematics education.
Report of Meeting: Fifteenth international symposium on functional equations. Oberwolfach, May, 22-28, 1977.
Report of Meeting: The Thirty-third International Symposium on Functional Equations, May 21-May 27, 1995, Caldes de Malavella, Catalonia, Spain.
Report of Meeting: The Thiry-second International Symposium on Functional Equations, June 12 - June 19, 1994, Gragnano, Italy.
Report of Meeting: The Twenty-fifth International Symposium on Functional Equations, August 16-22, 1987, Hamburg-Rissen, Germany.
Report of the General Inequalities 8 Conference September 15--21, 2002, Noszvaj, Hungary.
Report on K-theory for convenient algebras
Report on the Current State of the French DMLs
This is a survey of the existing digital collections of French mathematical literature, run by non-profit organizations. This includes research monographs, serials, proceedings, Ph. D. theses, collected works, books and personal websites.
Representations, duals and quantum doubles of monoidal categories
[For the entire collection see Zbl 0742.00067.]The Tanaka-Krein type equivalence between Hopf algebras and functored monoidal categories provides the heuristic strategy of this paper. The author introduces the notion of a double cross product of monoidal categories as a generalization of double cross product of Hopf algebras, and explains some of the motivation from physics (the representation theory for double quantum groups).The Hopf algebra constructions are formulated in terms of monoidal categories...
Representing Seashells Surface