It is a bound on the determinant of a matrix whose entries are complex numbers in terms of the lengths of its column vectors. |
| Неравенство Адамара |  |
Нера́венство Адама́ра, определяет верхнюю границу объёма тела в n-мерном евклидовом пространстве, заданного n векторами.
Названо в честь Жака Адамара. Википедия
29 мая 2017 г. · It can be seen that the equality holds when all λi's are equal, i.e., A is a scalar matrix, or U is identity matrix. Hence the equality holds ... |
In mathematics, the Hermite–Hadamard inequality, named after Charles Hermite and Jacques Hadamard and sometimes also called Hadamard's inequality, ... |
Since (1.1) was known as Hadamard's inequality, the inequality is now commonly referred as the Hermite-Hadamard inequality. For related results, see [10]-[ ... |
This reversal of the Hadamard inequality can be obtained easily from an old result of Fiedler. In this article we present a different proof of this fact. |
Among the integral inequalities, Hermite-Hadamard inequality is one of the elegant inequalities involving convex functions, which discloses the relation among ... |
In this paper, we extend some estimates of the right hand side of a Hermite- Hadamard-Fejer type inequality for functions whose first derivatives absolute ... |
4 мая 2020 г. · Moreover, both inequalities are sharp in the sense that if the constant d is replaced by something smaller there exist convex domains for which ... |
The classical Hermite–Hadamard inequality provides estimates of the mean value of a continuous convex function f : [ a , b ] → R . |
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