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an affine connection is a rule which describes how to legitimately move a vector along a curve on the manifold without changing its direction.
an affine connection is a rule which describes how to legitimately move a vector along a curve on the manifold without changing its direction.
this tensor measures curvature by use of an affine connection by considering the effect of parallel transporting a vector between two points along two curves.
this tensor measures curvature by use of an affine connection by considering the effect of parallel transporting a vector between two points along two curves.
(a) vector de expresión y célula huésped deberá facilitarse la descripción de la célula huésped y del vector de expresión empleados en la producción.
this should include details of the origin and identification of the gene which
this is precisely the condition that guarantees that a pushforward of "x", as a vector field on "n", is well defined.
this is precisely the condition that guarantees that a pushforward of "x", as a vector field on "n", is well defined.
contiene instrucciones para acceder a memoria como la c malloc() o para multiplicar matrices aplicable a vectores.
instructions are available to access memory such as the c malloc() or to multiply matrix applicable to arrays.
en el caso de explotaciones en las que la aparición de la enfermedad no se haya asociado a vectores, se aplicará el siguiente procedimiento:
in the case of holdings where the occurrence of disease has not been linked to vectors, the following procedure shall apply:
ello se debe en general al contacto con agua por inundación, a vectores de enfermedades y a manipulación antihigiénica, especialmente en las instalaciones de alimentación en masa.
food usually becomes contaminated by polluted flood waters and, in some cases, by disease vectors and by unsanitary handling, especially in mass feeding facilities.
== remarks ==the set of harmonic functions on a given open set "u" can be seen as the kernel of the laplace operator Δ and is therefore a vector space over r: sums, differences and scalar multiples of harmonic functions are again harmonic.
== remarks ==the set of harmonic functions on a given open set "u" can be seen as the kernel of the laplace operator Δ and is therefore a vector space over r: sums, differences and scalar multiples of harmonic functions are again harmonic.