Current Trends in Symmetric Polynomials with Their Applications Ⅱ
The special issue contains research papers with various topics in many different branches of mathematics, applied mathematics, and mathematical physics. Each paper presents mathematical theory, methods, and their application based on current and recent developing symmetric polynomials. Also, each o...
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Kim, Taekyun edt Current Trends in Symmetric Polynomials with Their Applications Ⅱ Basel, Switzerland MDPI - Multidisciplinary Digital Publishing Institute 2021 1 electronic resource (208 p.) text txt rdacontent computer c rdamedia online resource cr rdacarrier The special issue contains research papers with various topics in many different branches of mathematics, applied mathematics, and mathematical physics. Each paper presents mathematical theory, methods, and their application based on current and recent developing symmetric polynomials. Also, each one aims to provide the full understanding of current research problems, theories, and applications on the chosen topics and contains the most recent advances made in the area of symmetric functions and polynomials. English Research & information: general bicssc Mathematics & science bicssc OWA operator RIM quantifier maximum entropy minimax ratio generating function minimal variability minimax disparity solution equivalence fuzzy sets extended minimax disparity OWA model RIM quantifier problem extended degenerate r-central factorial numbers of the second kind extended degenerate r-central bell polynomials type 2 Bernoulli polynomials type 2 Euler polynomials identities of symmetry Laplace distribution Fibonacci polynomials Lucas polynomials sums of powers divisible properties R. S. Melham's conjectures degenerate Bernoulli polynomials degenerate Bernstein operators extended r-central complete bell polynomials extended r-central incomplete bell polynomials complete r-Bell polynomials incomplete r-bell polynomials Fibonacci numbers Lucas numbers Chebyshev polynomials Legendre polynomials Jacobi polynomials Gegenbauer polynomials convolution formula Bernoulli polynomials random variables p-adic invariant integral on Zp integer power sums polynomials Stirling polynomials of the second kind degenerate Stirling polynomials of the second kind type 2 degenerate q-Bernoulli polynomials p-adic q-integral balancing numbers balancing polynomials combinatorial methods symmetry sums Chebyshev polynomials of the first kind power series polynomial identities polynomial inequalities Waring-Goldbach problem circle method exceptional set symmetric form type 2 degenerate Bernoulli polynomials of the second kind degenerate central factorial numbers of the second kind degenerate poly-Bernoulli polynomials degenerate poly-Genocchi polynomials stirling numbers Erdős-Ko-Rado theorem intersecting families polynomial method polylogarithm functions poly-Genocchi polynomials unipoly functions unipoly Genocchi polynomials 3-0365-0360-9 3-0365-0361-7 Kim, Taekyun oth |
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Kim, Taekyun |
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Kim, Taekyun |
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Current Trends in Symmetric Polynomials with Their Applications Ⅱ |
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Current Trends in Symmetric Polynomials with Their Applications Ⅱ |
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Current Trends in Symmetric Polynomials with Their Applications Ⅱ |
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Current Trends in Symmetric Polynomials with Their Applications Ⅱ |
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Current Trends in Symmetric Polynomials with Their Applications Ⅱ |
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Current Trends in Symmetric Polynomials with Their Applications Ⅱ |
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Current Trends in Symmetric Polynomials with Their Applications Ⅱ |
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current trends in symmetric polynomials with their applications ⅱ |
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MDPI - Multidisciplinary Digital Publishing Institute |
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2021 |
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1 electronic resource (208 p.) |
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3-0365-0360-9 3-0365-0361-7 |
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AT kimtaekyun currenttrendsinsymmetricpolynomialswiththeirapplicationsii |
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(CKB)5400000000044706 (oapen)https://directory.doabooks.org/handle/20.500.12854/68495 (EXLCZ)995400000000044706 |
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Current Trends in Symmetric Polynomials with Their Applications Ⅱ |
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