A numerical investigation of the roots of q -polynomials

International Journal of Computer Mathematics

Volumn 83, Issue 2, 2006, Pages 223-234

  Ryoo, C S ^a   Kim, T ^b   Agarwal, R P ^c  

^a Hannam University   (South Korea)

^b Kongju National University   (South Korea)

^c FLORIDA INSTITUTE OF TECHNOLOGY   (United States)

Author keywords

Non Archimedean analysis; P adic valued Bernoulli distribution; Q Bernoulli numbers; Q Bernoulli polynomial; Q Volkenborn integration

Indexed keywords

COMPUTER SCIENCE; INTEGRATION; NUMERICAL METHODS;

NON-ARCHIMEDEAN ANALYSIS; P-ADIC VALUED BERNOULLI DISTRIBUTION; Q-BERNOULLI NUMBERS; Q-BERNOULLI POLYNOMIALS; Q-VOLKENBORN INTEGRATION;

POLYNOMIALS;

EID: 33646409042     PISSN: 00207160     EISSN: 10290265     Source Type: Journal    
DOI: 10.1080/00207160600654811     Document Type: Article

References (5)

1. Cenkci, M., Can, M. and Kurt, V., 2004, p-adic interpolation functions and Kummer-type congruences for q-twisted and q-generalized twisted Euler numbers. Advanced Studies of Contemporary Mathematics, 9, 203-216.
2. Kim, T., 2002, q-Volkenborn integration. Russian Journal of Mathematical Physics, 9, 288-299.
3. Kim, T., Jang, L.C., Ryoo, C.S. and Park, D.-W., 2004, The real zeros of q-Bernoulli polynomials. Far East Journal Applied Mathematics, 16, 233-248.
4. Ryoo, C.S., Kim, T. and Agarwal, R.P., 2005, Exploring the multiple Changhee q-Bernoulli polynomials. International Journal Computer Mathematics, 82, 483-193.
5. Wolfram Research, Inc., 2005, Mathematica software package.