tensor field वाक्य
उदाहरण वाक्य
मोबाइल
- Many mathematical structures called " tensors " are actually tensor fields.
- The metric tensor is an example of a tensor field.
- Thus a one-form is an order 1 covariant tensor field.
- Other physically important tensor fields in relativity include the following:
- And is a contraction to a tensor field of order.
- Fermions are described by spinor field, while bosons by tensor field.
- In physics, tensor fields describe bosons and spinor fields describe fermions.
- Contraction is often applied to tensor fields over spaces ( e . g.
- A particularly important class of tensor fields is the class of differential forms.
- This notation allows the most efficient expressions of such tensor fields and operations.
- In physics fermions are described by spinor fields and bosons by tensor fields.
- Vector fields are one kind of tensor field.
- Vector fields are contravariant rank one tensor fields.
- Raising the second index, we get the ( 1, 1 ) tensor field
- The same is true in general relativity, of tensor fields describing a physical property.
- Differential geometry, physics and engineering must often deal with tensor fields on smooth manifolds.
- A tensor field expresses the concept of a tensor that varies from point to point.
- Functions, tensor fields and forms can be differentiated with respect to a vector field.
- Are Determinants Tensor Fields or Matrix Functions?
- The above can be generalized for vector fields, tensor fields, and spinor fields.
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