Examples of using Tensor in English and their translations into Turkish
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k{\displaystyle T^{ik}\quad i\neq k} represent shear stress compare with the stress tensor.
the Kerr geometry admits a remarkable Killing tensor.
so in particular, the matter's energy-momentum tensor must be divergence-free.
the Kerr vacuum admits a remarkable Killing tensor.
Here, formula_25 is"c" times the proper time of the particle and formula_26 is the Minkowski metric tensor.
regarding its antisymmetric part, the torsion tensor, as a dynamical variable.
the canonical Noether stress energy tensor fails to be symmetric.
easy computer that isn't an eyesore but rather sits on your desk with the beauty of a Tensor lamp.
However, whereas every irreducible tensor representation of SO(2)
Abstract index notation Exterior algebra Differential form Hodge star operator Holonomic basis Penrose graphical notation Regge calculus Ricci decomposition Tensor(intrinsic definition) Synge J.L.;
The concepts of later tensor analysis arose from the work of Carl Friedrich Gauss in differential geometry,
This culminated in 1910 with the publication of Woldemar Voigt's"Lehrbuch der Kristallphysik"(Textbook on Crystal Physics), which described the 20 natural crystal classes capable of piezoelectricity, and rigorously defined the piezoelectric constants using tensor analysis.
a spinor field or a tensor field according to whether the represented physical quantity is a scalar, a vector, a spinor, or a tensor, respectively.
For expositions of tensor theory from different points of view,
Metric tensor Strain tensor Stress-energy tensor Jacobian matrix Tensor field Tensor density Lie derivative Tensor derivative Differential geometry Tensor product of fields This is an operation on fields,
Ricci calculus is the modern formalism and notation for tensor indices: indicating inner and outer products, covariance and contravariance, summations of tensor components, symmetry
there will be non-linear conditions for a tensor to satisfy.
a quantum deformation of the symmetric algebra by a symplectic form Multilinear algebra Tensor algebra Geometric algebra Koszul complex Wedge sum R. Penrose 2007.
more generally on any tensor bundle formed by taking tensor products of the tangent bundle with itself and its dual.