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On an example of a system of differential equations that are integrated in Abelian functions copies of a hyperelliptic curve. Unfortunately, initially simple formulas unfold into very long ones
Elliptic curve cryptographyElliptic curve cryptography is an actual topic in cryptography. Analysis of the algorithms used
The Riemann boundary value problem on non-rectifiable curves and related questions-rectifiable curves. The solution of the Riemann problem for piecewise smooth curves and arcs was one of the well
From the algebraic methods of Diophantus-Fermats-Euler to the arithmetic of algebraic curves: About the history of diophantine equations after Euler [От алгебраических методов Диофанта - Ферма - Эйлера к арифметике алгебраических кривых: из истории диофантовых уравнений после Эйлера] on a Cubic Curve” by W. Story, which were not in the focus of the research on history
The Riemann boundary value problem on non-rectifiable curves and related questions-rectifiable curves. The solution of the Riemann problem for piecewise smooth curves and arcs was one of the well
Finite difference schemes and classical transcendental functions scheme: integrals specify an elliptic curve or unicursal curve. For autonomous systems describing
On powersmooth numbersLenstra’s elliptic curve factorization method
Quadrature finite element method for elliptic eigenvalue problems-adjoint elliptic differential operator definedon a bounded domain in the planewith smooth boundary and Dirichlet
COMPARATIVE ANALYSIS OF THE DIFFIE-HELLMAN AND EL- GAMAL PROTOCOLS IN ELLIPTIC CURVE CRYPTOGRAPHY cryptography and with a usage of elliptic curves.
О построении максимальных гиперэллиптических кривых рода 3 is a cubic residue in this field. In this case the Jacobian of the curve decomposes into three elliptic
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