Examples of using Tensor in English and their translations into Indonesian
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Colloquial
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Ecclesiastic
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Computer
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Ecclesiastic
Some Questions About Tensors.
First, we recall some definitions on tensors.
What we want to consider is the difference in the"exotic" nature of the stress-energy tensors needed to produce simple subspace fields
Metric tensors resulting from cases where the resultant differential equations can be solved exactly for a physically reasonable distribution of energy- momentum are called exact solutions.
These physical properties are then represented by tensors, which are mathematical objects that have the required property of being independent of coordinate system.
These physical quantities are then represented by tensors, which are mathematical objects that are independent of coordinate system.
In GR, however, certain tensors that have a physical interpretation can be classified with the different forms of the tensor usually corresponding to some physics.
Tensors crop up all over physics- they're simply mathematical objects that can represent multiple numbers at the same time.
Because the tensors used to create the 3 fields are each single- stage tensors, the three fields themselves do not form a three layer warp field like we have previously described.
coordinate-free way of dealing with geometrical and physical objects such as tensors.
used an obscure bit of mathematics called tensors.
coordinate-free way of dealing with geometrical and physical objects such as tensors.
There are essentially two ways in which one could imagine changing a subspace-field-producing stress-energy tensor so that it becomes a warp-field-producing stress-energy tensors.
classical treatment of tensors dyadic tensor bra-ket notation geometric algebra Clifford algebra pseudoscalar pseudovector spinor outer product hypercomplex number multilinear subspace learning Hermann Grassmann(2000)
If the tensors used to produce the fields have the correct geometry(which in part depends on the number
which in the present context means to collect together all the tensors at all points of the manifold, thus'bundling' them all into one grand object called the tensor bundle.
each in its lowest-energy state- and run tensors upon the system over and over,
X: Tensor or variable.
So that metric tensor becomes.
The Tensor Processing Unit.