Three-dimensional wave polynomials.
Macia̧g, Artur (2005)
Mathematical Problems in Engineering
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Macia̧g, Artur (2005)
Mathematical Problems in Engineering
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Luo, Qiuming (2009)
General Mathematics
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M. C. Lettington (2013)
Acta Arithmetica
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We study the interplay between recurrences for zeta related functions at integer values, 'Minor Corner Lattice' Toeplitz determinants and integer composition based sums. Our investigations touch on functional identities due to Ramanujan and Grosswald, the transcendence of the zeta function at odd integer values, the Li Criterion for the Riemann Hypothesis and pseudo-characteristic polynomials for zeta related functions. We begin with a recent result for ζ(2s) and some seemingly new Bernoulli...
Schecter, Stephen
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Wang, Deng-Shan, Ren, Yu-Jie, Zhang, Hong-Qing (2005)
Applied Mathematics E-Notes [electronic only]
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Zheng, Xuedong, Xia, Tiecheng, Zhang, Hongqing (2002)
Applied Mathematics E-Notes [electronic only]
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Chen, Yunkai (1998)
International Journal of Mathematics and Mathematical Sciences
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Mauro Garavello, Benedetto Piccoli (2009)
Annales de l'I.H.P. Analyse non linéaire
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Kolev, Dimitar (1997)
Serdica Mathematical Journal
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A strictly hyperbolic quasi-linear 2×2 system in two independent variables with C2 coefficients is considered. The existence of a simple wave solution in the sense that the solution is a 2-dimensional vector-valued function of the so called Riemann invariant is discussed. It is shown, through a purely geometrical approach, that there always exists simple wave solution for the general system when the coefficients are arbitrary C^2 functions depending on both, dependent and independent...