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For centuries mathematicians have studied the ethereal, imaginary realm of pure number while physicists have trained their minds on the objects of the physical world.
Many mathematicians have studied the q-Bernoulli, q-Euler polynomials and related topics (see [1 11]).
Recently Kim, Simsek, Yang and also many mathematicians have studied a two-variable Dirichlet L-function.
Recently, many mathematicians have studied for -Euler and -Bernoulli polynomials and numbers (see [1 18]).
Recently, many mathematicians have studied different kinds of the Euler, Bernoulli, and Genocchi polynomials.
Recently, many mathematicians have studied various kinds of the -analogue of Genocchi numbers and polynomials.
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Mathematicians had studied splines and pieced together formulas to explain them, but until these formulas were incorporated into modelling software they weren't of much use to architects.
A further twist to the development came with the work of the American mathematician Oscar Zariski, who had studied with the Italian school of algebraic geometers but came to feel that their method of working was imprecise.
A gifted mathematician and composer who had studied at Cambridge, she also scored groundbreaking music for radio drama and religious programming.
Thus, while mathematicians have extensively studied the imaging formation from an inverse operator perspective, the signal processing community has tackled the same issue using estimation and information theoretic tools, which have been widely established in digital communications [10].
"It's possible to screw it up," Aaron Abrams, a mathematician at Washington and Lee University, who has studied lotteries, told me.
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