Mathematical Chemistry Works ‎of Dragos Cvetkovic

Christoffel ' S Mathematical Works

E. B. Christoffel, Gesammelte mathematische Abhandlungen, Unter Mitwirkung von A. KRAZER und G. FABER, herausgegeben von L. MAURER. Zwei Bande. B. G. Teubner, Leipzig, 1910. WHEN one turns over the pages of the collected works of a mathematician such as this one, arranged in chronological order, and notes the varied fields in which the author worked, he feels an impulse to follow the methods of...

Electronic Editions of Mathematical Works in Serbia

The paper describes two ongoing projects carried out by the Mathematical Institute of Serbian Academy of Science and Arts, Belgrade [5] and the Faculty of Mathematics, Belgrade [4]. The projects concern building of electronic resources and presentations of electronic editions of mathematical works in Serbia. The first project is related to retro digitization of old books, articles and the other...

Dragos - Anton Manolescu , 2000

Mathematical Thinking in Chemistry

Mathematical chemistry is often thought to be a 20-century subdiscipline of chemistry, but in this paper we discuss several early chemical ideas and some landmarks of chemistry as instances of the mathematical way of thinking; many of them before 1900. By the mathematical way of thinking, we follow Weyl’s description of it in terms of functional thinking, i.e. setting up variables, symbolizing ...

Collected Works: Mathematical Logic Amsterdam etc

The synthesis of the Ethernet is an appropriate riddle. In fact, few systems engineers would disagree with the visualization of hierarchical databases [114, 188, 114, 62, 70, 179, 188, 68, 95, 54, 152, 191, 59, 168, 148, 99, 58, 129, 168, 128]. We use omniscient methodologies to verify that context-free grammar and writeahead logging can synchronize to answer this quandary.

Algebraic Combinatorics in Mathematical Chemistry

This paper deals with graph invariants and stabilization procedures. We consider colored graphs and their automorphisms and we discuss the isomorphism problem for such graphs. Various global and local isomorphism invariants are introduced. We study canonical numberings, invariant partitions, stable and equitable partitions and algorithms for stabilizing partitions.