orthogonal matrix वाक्य
उदाहरण वाक्य
मोबाइल
- An orthogonal matrix " Q " is necessarily reflection.
- The real analogue of a unitary matrix is an orthogonal matrix.
- Where is a diagonal matrix and is an orthogonal matrix.
- This can be achieved by the following orthogonal matrix ( with unit determinant)
- As a linear transformation, every special orthogonal matrix acts as a rotation.
- The determinant of any orthogonal matrix is either or.
- The orthogonal matrix corresponding to the above reflection is the matrix whose entries are
- Then, any orthogonal matrix is either a rotation or an improper rotation.
- Where O is an orthogonal matrix and P is a 4-vector.
- Thus every rotation can be represented uniquely by an orthogonal matrix with unit determinant.
- When Q = 0 the second condition requires that O is an orthogonal matrix.
- It is orthostochastic if there exists an orthogonal matrix " O " such that
- In this case, because and are real valued, they each are an orthogonal matrix.
- In components, such operator is expressed with orthogonal matrix that is multiplied to column vectors.
- Stronger than the determinant restriction is the fact that an orthogonal matrix can always be modulus 1.
- A direct isometry is an affine transformation with an orthogonal matrix that has a determinant of 1.
- A general orthogonal matrix has only one real eigenvalue, either + 1 or " 1.
- Here the image \ rho ( z ) of z = x + iy is the orthogonal matrix
- For a stable method of converting an orthogonal matrix to a quaternion, see Rotation matrix # Quaternion.
- In similarity transformation, i . e . a product of an orthogonal matrix and a scalar matrix.
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