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English

Nonsingular

Spanish

Matriz invertible

Last Update: 2012-01-18
Usage Frequency: 1
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Reference: Wikipedia

English

Prove that for any natural numbers and , the matrix , () is nonsingular.

Spanish

Probar eso para cualquier número natural y , la matriz , ( ) es no singular.

Last Update: 2018-02-13
Usage Frequency: 2
Quality:

Reference: Wikipedia

English

When parametrised by "g"("t") = ("t",0) it is nonsingular.

Spanish

When parametrised by "g"("t") = ("t",0) it is nonsingular.

Last Update: 2016-03-03
Usage Frequency: 1
Quality:

Reference: Wikipedia
Warning: Contains invisible HTML formatting

English

In particular, the vectors are linearly independent if and only if the Gram determinant is nonzero (if and only if the Gram matrix is nonsingular).

Spanish

En particular, los vectores son linealmente independientes si y sólo si el determinante de Gram no es nulo (es decir, si la matriz de Gram es invertible).

Last Update: 2016-03-03
Usage Frequency: 1
Quality:

Reference: Wikipedia

English

In the case of a function of a single variable, the Hessian is simply the second derivative, viewed as a 1×1-matrix, which is nonsingular if and only if it is not zero.

Spanish

En el caso de una función real de una variable real, el Hessiano es simplemente la segunda derivada, y la no singularidad es equivalente a ser diferente de cero.

Last Update: 2016-03-03
Usage Frequency: 1
Quality:

Reference: Wikipedia

English

"Y" is nonsingular at "P" if "Y" satisfies a Jacobian condition: If "M" = (∂"fi"/∂"xj") is the matrix of partial derivatives of the defining equations of the variety, then the rank of the matrix found by evaluating "M" at "P" is "n" − dim "Y".

Spanish

"Y" is nonsingular at "P" if "Y" satisfies a Jacobian condition: If "M" = (∂"fi"/∂"xj") is the matrix of partial derivatives of the defining equations of the variety, then the rank of the matrix found by evaluating "M" at "P" is "n" − dim "Y".

Last Update: 2016-03-03
Usage Frequency: 1
Quality:

Reference: Wikipedia
Warning: Contains invisible HTML formatting

English

=== Description ===Instead of solving the original linear system above, one may solve either the right preconditioned system:: formula_16via solving: formula_17for formula_18 and: formula_19for formula_14; or the left preconditioned system:: formula_21both of which give the same solution as the original system so long as the preconditioner matrix formula_1 is nonsingular.

Spanish

:formula_4En lugar de resolver el sistema lineal anterior se puede resolver el sistema precondicionado por izquierda:formula_5A través de la solución de estos dos:formula_6o precondicionando el sistema por la derecha:formula_7A través de la solución de estos dos:formula_8Estos son equivalentes al sistema original siempre que la matriz formula_1 sea no singular.

Last Update: 2016-03-03
Usage Frequency: 1
Quality:

Reference: Wikipedia

English

=== Elliptic curves ===An elliptic curve may be defined as any curve of genus one with a rational point: a common model is a nonsingular cubic curve, which suffices to model any genus one curve.

Spanish

=== Curvas elípticas ===Una curva elíptica puede definirse como cualquier curva de género uno con un punto racional: un modelo común es una curva cúbica no singular, que es suficiente para modelar cualquier curva de género uno.

Last Update: 2016-03-03
Usage Frequency: 1
Quality:

Reference: Wikipedia

English

Since the columns of formula_24 are linearly independent and formula_24 is square, formula_24 is nonsingular,and therefore by assumption, formula_24 is unimodular and so formula_31.

Spanish

Puesto que las columnas de formula_24 son linealmente independientes y formula_24 es cuadrada, formula_24 es no singular,y por consiguiente, formula_24 es unimodular y así formula_31.

Last Update: 2016-03-03
Usage Frequency: 1
Quality:

Reference: Wikipedia

English

Zariski proved that "Y" is nonsingular at "P" if and only if the local ring of "Y" at "P" is regular.

Spanish

Zariski proved that "Y" is nonsingular at "P" if and only if the local ring of "Y" at "P" is regular.

Last Update: 2016-03-03
Usage Frequency: 1
Quality:

Reference: Wikipedia
Warning: Contains invisible HTML formatting

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