Examples of using Linear combination in English and their translations into Romanian
{-}
-
Colloquial
-
Official
-
Medicine
-
Ecclesiastic
-
Ecclesiastic
-
Computer
-
Programming
Can be written as a linear combination.
The metric is thus a linear combination of tensor products of one-form gradients of coordinates.
Matrix notation for the variance of a linear combination.
Every sedenion is a linear combination of the unit sedenions e0, e1, e2, e3,….
These results lead to the variance of a linear combination as.
Is that the vector g is a linear combination with unnegative shares of the vectors g 1, g 2,., g n.
Thus, firstly, the collection of integrable functions is closed under taking linear combinations;
Every vector a in that space is a linear combination of these versors.
By taking linear combinations, the real and imaginary parts of ψ are each solutions.
The desired output of the operational amplifier summer can be expressed as a linear combination of inputs.
Pp. L23(1978) By a simple linear combination of solid harmonics of±m these functions are transformed into real functions.
For example, Bézout's identity states that the right gcd(a, β)can be expressed as a linear combination of a and β.
Their treatment as linear combinations can be traced back to Laguerre in 1867, who also defined systems of linear equations.
Spanning the whole space" means that any vector v can be expressed as a finite sum(called a linear combination) of the basis elements.
Every sedenion is a linear combination of the unit sedenions e0, e1, e2, e3,… ,e15,which form a basis of the vector space of sedenions.
If the Gram- Schmidt process is applied to a linearly dependent sequence, it outputs the 0 vector on the"i"th step,assuming that v"i" is a linear combination of.
Every octonion is a real linear combination of the unit octonions: :formula_2where"e"0 is the scalar or real element; it may be identified with the real number 1.
Every Euclidean vector a in a n-dimensional Euclidean space(Rn)can be represented as a linear combination of the n versors of the corresponding Cartesian coordinate system.
In linear algebra, the linear span of a set X of vectors is the closure of that set; it is the smallest subset of the vector space that includes X andis closed under the operation of linear combination.
Therefore, c T X{\displaystyle c^{T}X}is a linear combination of these random variables, where c T{\displaystyle c^{T}} denotes the transpose of c{\displaystyle c}.
Every Abelian group can be seen as a module over the ring of integers Z, and in a finitely generated Abelian group with generators x1,…, xn,every group element x can be written as a linear combination of these generators.
We see that the output voltage is a linear combination of inputs where each input is divided by its associated resistance and multiplied by another resistance.
Together with A. Chervyakov, Kleinert developed an extension of the theory of distributions from linear spaces to semigroups by defining their products uniquely( in the mathematical theory,only linear combinations are defined).
More technically, when does the actual quantum state stop being a linear combination of states, each of which resembles different classical states, and instead begin to have a unique classical description?
The intersection of all subspaces containing a given set S of vectors is called its span, and it is the smallest subspace of V containing the set S. Expressed in terms of elements,the span is the subspace consisting of all the linear combinations of elements of S.[38].
Thus, firstly, the collection of integrable functions is closedunder taking linear combinations; and, secondly, the integral of a linear combination is the linear combination of the integrals,:.
The contraction can also be understood using the definition of a tensor as an element of a tensor product of copies of the space V with the space V∗ by first decomposing the tensor into a linear combination of simple tensors, and then applying a factor from V∗ to a factor from V. For example, a tensor.
In that case, a finite set of generator polynomials g1, g2, etc.can be defined such that any linear combination of two multivariable polynomials a and b can be expressed as multiples of the generators: SA+ tb= Σk mkgkwhere s, t and mk are multivariable polynomials.
Once a basis of V is chosen, linear maps f: V→ W are completely determined by specifying the images of the basis vectors,because any element of V is expressed uniquely as a linear combination of them.[30] If dim V= dim W, a 1-to-1 correspondence between fixed bases of V and W gives rise to a linear map that maps any basis element of V to the corresponding basis element of W. It is an isomorphism, by its very definition.[31] Therefore, two vector spaces are isomorphic if their dimensions agree and vice versa.
Transporentnaya composition(continuous, transparent style of modern European arrangements,stained glass)- a combination of linear material volume, bound in the style of constructivism and modern.