On some properties of symmetric derivatives
N. K. Kundu (1974)
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N. K. Kundu (1974)
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Michael J. Evans (1974)
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A positive integer n is called E-symmetric if there exists a positive integer m such that |m-n| = (ϕ(m),ϕ(n)), and n is called E-asymmetric if it is not E-symmetric. We show that there are infinitely many E-symmetric and E-asymmetric primes.
M. C. Chaki, K. K. Sharma (1976)
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Konstancja Bobecka, Jacek Wesołowski (2003)
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We solve the multiplicative Cauchy equation for real functions of symmetric positive definite matrices under the differentiability restriction. The specialty of the problem lies in the symmetry of the multiplication.
Meenakshi, A.R. (2000)
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The existence, uniqueness and large time behaviour of radially symmetric solutions to a chemotaxis system in the plane ℝ² are studied for the (supercritical) value of mass greater than 8π.
Imrich Pokorný (1987)
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