Pamięci Profesora Andrzeja Krzysztofa Kwa¶niewskiego (1947-2011)
- Elementy logiki i teorii mnogo¶ci
- Matematyka Dyskretna
- Analiza Matematyczna
- Elementy Analizy Kombinatorycznej
- Mała Biblioteczka Matematyczna
Seminarium Zakładu Matematyki Dyskretnej (2002 - 2003)
Gian Carlo Rota Polish Seminar (2004 - 2008)
The Internet Gian Carlo Rota Polish Seminar (2008 - 2010)
The Internet Gian Carlo Rota Polish Seminar
|Getting started on 2008-12-16 by :||a.k.kwaśniewski|
|the member of the||Institute of Combinatorics and its Applications|
The Internet Gian Carlo Rota Polish Seminar Link Library
Seminar Affiliaded Articles
Gian Carlo Rota Polish Seminar Publications
Rota Memorial Conference|
A. K. Kwaśniewski
Sylvester Night Mathemagics A. K. Kwaśniewski Ivan Bernoulli Series Universalissima, arXiv:math/0601016v1, [v1] Sun, 1 Jan 2006 05:51:45 GMT, Ganita Bharati vol. 28 No 1-2; (2006) 101- 109
 A. K. Kwaśniewski Graded posets zeta matrix formula arXiv:0901.0155v1, Thu, 1 Jan 2009 01:43:35 GMT
|March 2010||A. K. Kwasniewski||Subject 8 GHW algebra again |
leitmotiv: : Graves –Heisenberg –Weyl (GHW) algebra - apart from differential and dual graded posets that bring together combinatorics, representation theory, topology, geometry and many more specific branches of mathematics and mathematical physics – seems to reappear now in a presumed connection: GHW algebra representation <-> Pascal-like triangles, which come up in pairs : “direct ” and “inverted” Pascal-like triangles. (Inversion formulas?) A specific family of examples is delivered by “duality triads” and their Pascal-like triangles.
|February 2010||A. K. Kwasniewski||Subject 7 Lucas people are (p,q)-mumber people |
leitmotiv: If Édouard Lucas had been used a=p and b= q notation, he would be perhaps recognized as the Grand Father of all "(p,q) - people"
|December 2009||A. K. Kwasniewski||Subject 6 On compositions of numbers and graphs |
leitmotiv: The main purpose is to pose a couple of problems which are easily formulated thought some seem to be not yet solved. These problems are of general interest for discrete mathematics including a new twig of a bough of theory of graphs i.e. a given graph compositions.
|August, September 2009|| M. Dziemianczuk
|Subject 5 Generalizations of Fibonomial Coefficients |
leitmotiv: to what extent one may make basic properties of F-nomials survive while extending the notion of binomials, incidence coefficients, Whitney numbers..etc...?
|June, July 2009||A.K.Kwasniewski||Subject 4 natural join versus ordinal sum |
leitmotiv: Natural join construction of graded posets
April, May 2009
|M. Dziemianczuki||Subject 3 tiling, boxes, etc |
leitmotiv: Is the problem of KoDAGs tiling solvable?
|Feb, March 2009||A.K.Kwasniewski||Subject 2 upside down notation |
leitmotiv: Is the upside down notation efficiency - an indication? of a structure to be named?
|Dec 2008 |
|A.K.Kwasniewski||Subject 1 oDAGs & KoDAGs in Company |
leitmotiv: oDAGs stem from where and whence?