Examples of using Linear combination in English and their translations into Hebrew
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Linear combination to revert to 0.
Functions can be written as a linear combination of the basis functions.
A linear combination of Bernstein basis polynomials.
Every vector in can be written as a linear combination of those two vectors.
Every linear combination of solutions is again a solution.
The quantum states in the system can be described as linear combination of these 8 states.
Linear Combination of several Matrices of the same size.
Any generic quantummany-body state can be expressed as a linear combination of Fock states.
Tie Strength: Defined by the linear combination of time, emotional intensity and reciprocity.
The eigenspace for lambda is equal to 3, is equal to the span,all of the potential linear combinations of this guy and that guy.
If you took linear combinations of these two things,… you would get a plane that both of these would lie on.
Every vector in a plaincan be presented in a unique way as a linear combination of two non-collinear vectors.
Tie Strength: Defined by the linear combination of time, emotional intensity, intimacy and reciprocity(i.e. mutuality).
A set of vectors is said to be linearly dependent if one of thevectors in the set can be defined as a linear combination of the other vectors.
We can write the function Df(t) either as a linear combination of the basis functions or as D acting upon the expansion of f(t).
In the mathematical field of numerical analysis, a Bernstein polynomial, named after Sergei Natanovich Bernstein,is a polynomial in the Bernstein form, that is a linear combination of Bernstein basis polynomials.
If every vector within that span has exactly one expression as a linear combination of the given left-hand vectors, then any solution is unique.
Tie Strength: Defined by the linear combination of time, emotional intensity, intimacy and reciprocity(i.e. mutuality).[21] Strong ties are associated with homophily, propinquity and transitivity, while weak ties are associated with bridges.
As the Schrödinger equation is linear, any linear combination of solutions is also a solution.
As a consequence, in many important cases, the eigenfunctions of the Hermitian operator form an orthonormal basis. In these cases,an arbitrary function can be expressed as a linear combination of the eigenfunctions of the Hermitian operator.
The general solution to Laplace's equation is a linear combination of the spherical harmonic functions multiplied by the solutions of R(r).
The Hamiltonian operator H is an example of a Hermitian operator whose eigenfunctions form an orthonormal basis. When the Hamiltonian does not depend explicitly on time,general solutions of the Schrödinger equation are linear combinations of the stationary states multiplied by the oscillatory T(t),[11].
Its core idea is the description of the data as a linear combination of few building blocks- atoms- taken from a pre-defined dictionary of such fundamental elements.
R is the matrix whose i-th column isformed from the coefficients giving the i-th column of A as a linear combination of the r columns of C. Now, each row of A is given by a linear combination of the r rows of R. Therefore, the rows of R form a spanning set of the row space of A and, by the Steinitz exchange lemma, the row rank of A cannot exceed r.
In the mathematical subfields of numerical analysis and mathematical analysis, a trigonometric polynomial is a finite linear combination of functions sin(nx) and cos(nx) with n taking on the values of one or more natural numbers. The coefficients may be taken as real numbers, for real-valued functions. For complex coefficients, there is no difference between such a function and a finite Fourier series.
They achieved these findings using a combination of earlier quantifications they performed of the US food system's environmental performance and linear programming- a method that aims to uncover the optimal outcome in a mathematical model.