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Therefore, the canonical form (4) is nomographically represented by a nomogram in space with coplanary points of genus one. ii) We can increase the genus of nomogram that
To prove Theorem 1.1 we shall combine some classical and rather explicit com- putations of Hasse (concerning Gauss sums) and Leopoldt (concerning integer rings in cyclotomic
The proof of the theorem heavily depends on the fact that group schemes of type F 4 with trivial g 3 invariant are split by an ´etale quadratic extension of the ground ring R.. This
In spite of the fact that the study in [8] is the most complete available, a lot of open problems exist: the systematic application of the perturbed bifurcation theory for
Because the choosing of the final alternative is based on generating the set of nondominated points algorithm I created the software application package MCRIT (developed in C++)
Soit Q un polynˆome non-constant `a coefficients entiers, sans racines sur les nombres entiers positifs. Let Q be a nonconstant polynomial with integer coefficients and without zeros
Based on the projection theorem in inner space, and by using the canonical correlation decomposition, an analytical expression of the optimal approximate solution in the least squares
In this paper we give another proof of the existence of cut points and compute the Hausdorff dimension of L in terms of a particular exponent, called the intersection exponent..
