Examples of using Linear combination in English and their translations into Vietnamese
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Colloquial
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Ecclesiastic
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Computer
Since v is a linear combination of u2.
A linear combination of r1 and r2 is any vector of the form.
The row space of thismatrix is the vector space generated by linear combinations of the row vectors.
Then u is a linear combination of the elements of S.
The column space of thismatrix is the vector space generated by linear combinations of the column vectors.
A linear combination of these vectors is any vector of the form.
This is equivalent to stating that f"preserves linear combinations", that is, for any vectors x1,….
Any linear combination of the column vectors of a matrix A can be written as the product of A with a column vector.
However, if the sum of the coefficients in a linear combination is 1, then Alice and Bob will arrive at the same answer.
It is a strong(and somewhat unrealistic)assumption that our target y is a linear combination of the features.
The set of all possible linear combinations of r1,…, rm is called the row space of A. That is, the row space of A is the span of the vectors r1,….
For all coefficients λ+(1- λ)= 1, Alice and Bob describethe same point with the same linear combination, despite using different origins.
The set of all possible linear combinations of v1,…, vn is called the column space of A. That is, the column space of A is the span of the vectors v1,….
Typically, in modern Hartree- Fock calculations,the one-electron wave functions are approximated by a linear combination of atomic orbitals.
Next, if a linear combination of this collection is integrated of order less than d, then the collection is said to be co-integrated.
Linearity of a differential equation means that if two functions f and g are solutions of the equation,then any linear combination af+ bg is, too.
Any S-box where any linear combination of output bits is produced by a bent function of the input bits is termed a perfect S-box.[4].
The rationale for this test is that if rows are linearly independent,then each of the states is viewable through linear combinations of the output variables.
Similarly, Alice and Bob may evaluate any linear combination of a and b, or of any finite set of vectors, and will generally get different answers.
For a molecular orbital or crystalline calculation,the initial approximate one-electron wave functions are typically a linear combination of atomic orbitals(LCAO).
The MA part suggests that the regression error is a linear combination of error terms whose values occurred contemporaneously and at various times in the past.
At this point, it is clear that the first, second, and fourth columns are linearly independent,while the third column is a linear combination of the first two.
Alternatively, the span of Smay be defined as the set of all finite linear combinations of elements(vectors) of S, which follows from the above definition.
Linear combinations of atomic orbitals, or the sums and differences of the atomic wavefunctions, provide approximate solutions to the Hartree-Fock equations which correspond to the independent-particle approximation of the molecular Schrödinger equation.
In linear algebra, the column space(also called the range or image)of a matrix A is the span(set of all possible linear combinations) of its column vectors.
Most commonly an MO is represented as a linear combination of atomic orbitals(the LCAO-MO method), especially in qualitative or very approximate usage.
While only Alice knows the"linear structure", both Alice and Bob know the"affine structure"--i.e. the values of affine combinations,defined as linear combinations in which the sum of the coefficients is 1.
One usually solves this problem by expanding the molecular orbitals as linear combinations ofgaussian functions centered on the atomic nuclei(see linear combination of atomic orbitals and basis set(chemistry)).