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antisymmetric tensor वाक्य

"antisymmetric tensor" हिंदी मेंantisymmetric tensor in a sentence
उदाहरण वाक्यमोबाइल
  • Antisymmetric tensors of rank 2 play important roles in relativity theory.
  • A related concept is that of the antisymmetric tensor or alternating form.
  • Similarly one can express elementary symmetric polynomials via traces over antisymmetric tensor powers.
  • Here juxtaposition is symmetric respectively antisymmetric multiplication in the symmetric and antisymmetric tensor algebra.
  • Where is an arbitrary antisymmetric tensor in indices.
  • Mathematically, a Slater determinant is an antisymmetric tensor, also known as a wedge product.
  • So the pseudovector "'a "'can be written as an antisymmetric tensor.
  • The number of independent components of an antisymmetric tensor is given by entries of Pascal's triangle.
  • The relation between the two antisymmetric tensors is given by the moment of inertia which must now be a fourth order tensor:
  • The derivative of the relativistic angular momentum with respect to proper time is the relativistic torque, also second order antisymmetric tensor.
  • The electromagnetic field tensor is another second order antisymmetric tensor field, with six components : three for the electric field and another three for the magnetic field.
  • This can be achieved by replacing the cross product by the exterior product in the language of exterior algebra, and angular momentum becomes a contravariant second order antisymmetric tensor
  • There's more that could be said about antisymmetric tensors, but I'll leave it at that .-- talk ) 06 : 00, 11 August 2010 ( UTC)
  • Which is only valid in three dimensions, or an antisymmetric tensor field of second order via antisymmetrization of indices, indicated by delimiting the antisymmetrized indices by square brackets ( see Ricci calculus ):
  • Where \ omega _ { ij } is the average angular velocity of the rotating particles ( as an antisymmetric tensor rather than a pseudovector ) and \ eta _ r is the rotational viscosity coefficient.
  • In three dimensions antisymmetric tensors of rank 0, 1, 2, 3 have 1, 3, 3, 1 components respectively, and they are scalars, vectors, pseudovectors, and pseudoscalars respectively.
  • In differential geometry, a " "'p "-vector "'is the antisymmetric tensor obtained by taking linear combinations of the wedge product of " p " tangent vectors, for some integer.
  • The angular momentum of a classical pointlike particle orbiting about an axis, defined by "'x "'?"'p "'} }, is another example of a pesudovector, with corresponding antisymmetric tensor:
  • An example of a four dimensional second order antisymmetric tensor is the relativistic angular momentum, which has six components : three are the classical angular momentum, and the other three are related to the boost of the center of mass of the system.
  • In the-entry of the table, " M " denotes the dimensionality of the underlying vector space or manifold because for each dimension of the space, a separate index is needed to select that dimension to get a maximally covariant antisymmetric tensor.
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