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этимология

Что (кто) такое linear multiplier - определение

VARIETY OF THE AGGREGATUM GROUP OF ALLIUM CEPA, SIMILAR TO THE SHALLOT, ALTHOUGH PRODUCING LARGER BULBS

Multiplier onion; Multiplier onions

Найдено результатов: 875

Multiplier (Fourier analysis)

AN OPERATOR THAT MULTIPLIES THE FOURIER COEFFICIENTS OF A FUNCTION BY A SPECIFIED FUNCTION

Fourier multiplier; Fourier multiplier operator; Marcinkiewicz multiplier theorem; Multiplier theorem; Multiplier operator

In Fourier analysis, a multiplier operator is a type of linear operator, or transformation of functions. These operators act on a function by altering its Fourier transform.

https://en.wikipedia.org/wiki/Multiplier_(Fourier_analysis)

Fiscal multiplier

THE RATIO OF THE CHANGE IN AGGREGATE DEMAND TO THE CHANGE IN GOVERNMENT SPENDING THAT CAUSED IT

Keynesian multiplier; Spending multiplier; Multiplier Effect

In economics, the fiscal multiplier (not to be confused with the money multiplier) is the ratio of change in national income arising from a change in government spending. More generally, the exogenous spending multiplier is the ratio of change in national income arising from any autonomous change in spending (including private investment spending, consumer spending, government spending, or spending by foreigners on the country's exports).

https://en.wikipedia.org/wiki/Fiscal_multiplier

Binary multiplier

ELECTRONIC CIRCUIT USED TO MULTIPLY BINARY NUMBERS

Multiplication ALU; Hardware multiply; Hardware multiplier

A binary multiplier is an electronic circuit used in digital electronics, such as a computer, to multiply two binary numbers.

https://en.wikipedia.org/wiki/Binary_multiplier

Lagrange multiplier

A METHOD TO SOLVE CONSTRAINED OPTIMIZATION PROBLEMS

Lagrange Multiplier; Lagrangian multiplier; Lagrangian Multiplier; Lagrangian Function; Lagrangian multipliers; Lagrange multiplier method; LaGrange multiplier; Lagrangian multiplicator; Lagrange's method; Lagrange's undetermined multiplier; Lagrangian function; Lagrange function; Method of Lagrange multipliers; Method of Lagrange Multipliers; Lagrange multiplier principle; Lagrange multipliers; Lagrangian minimization; Lagrange multipliers method; Lagrangian expression

In mathematical optimization, the method of Lagrange multipliers is a strategy for finding the local maxima and minima of a function subject to equality constraints (i.e.

https://en.wikipedia.org/wiki/Lagrange_multiplier

linear map

$The function f:\R^2 \to \R^2 with f(x, y) = (2x, y) is a linear map. This function scales the x component of a vector by the factor 2.$
$The function f(x, y) = (2x, y) is additive: It doesn't matter whether vectors are first added and then mapped or whether they are mapped and finally added: f(\mathbf a + \mathbf b) = f(\mathbf a) + f(\mathbf b)$
$The function f(x, y) = (2x, y) is homogeneous: It doesn't matter whether a vector is first scaled and then mapped or first mapped and then scaled: f(\lambda \mathbf a) = \lambda f(\mathbf a)$

MAPPING THAT PRESERVES THE OPERATIONS OF ADDITION AND SCALAR MULTIPLICATION

Linear operator; Linear mapping; Linear transformations; Linear operators; Linear transform; Linear maps; Linear isomorphism; Linear isomorphic; Linear Transformation; Linear Transformations; Linear Operator; Homogeneous linear transformation; User:The Uber Ninja/X3; Linear transformation; Bijective linear map; Nonlinear operator; Linear Schrödinger Operator; Vector space homomorphism; Vector space isomorphism; Linear extension of a function; Linear extension (linear algebra); Extend by linearity; Linear endomorphism

<mathematics> (Or "linear transformation") A function from a vector space to a vector space which respects the additive and multiplicative structures of the two: that is, for any two vectors, u, v, in the source vector space and any scalar, k, in the field over which it is a vector space, a linear map f satisfies f(u+kv) = f(u) + kf(v). (1996-09-30)

Linear map

$The function f:\R^2 \to \R^2 with f(x, y) = (2x, y) is a linear map. This function scales the x component of a vector by the factor 2.$
$The function f(x, y) = (2x, y) is additive: It doesn't matter whether vectors are first added and then mapped or whether they are mapped and finally added: f(\mathbf a + \mathbf b) = f(\mathbf a) + f(\mathbf b)$
$The function f(x, y) = (2x, y) is homogeneous: It doesn't matter whether a vector is first scaled and then mapped or first mapped and then scaled: f(\lambda \mathbf a) = \lambda f(\mathbf a)$

MAPPING THAT PRESERVES THE OPERATIONS OF ADDITION AND SCALAR MULTIPLICATION

Linear operator; Linear mapping; Linear transformations; Linear operators; Linear transform; Linear maps; Linear isomorphism; Linear isomorphic; Linear Transformation; Linear Transformations; Linear Operator; Homogeneous linear transformation; User:The Uber Ninja/X3; Linear transformation; Bijective linear map; Nonlinear operator; Linear Schrödinger Operator; Vector space homomorphism; Vector space isomorphism; Linear extension of a function; Linear extension (linear algebra); Extend by linearity; Linear endomorphism

In mathematics, and more specifically in linear algebra, a linear map (also called a linear mapping, linear transformation, vector space homomorphism, or in some contexts linear function) is a mapping V \to W between two vector spaces that preserves the operations of vector addition and scalar multiplication. The same names and the same definition are also used for the more general case of modules over a ring; see Module homomorphism.

https://en.wikipedia.org/wiki/Linear_map

linear transformation

$The function f:\R^2 \to \R^2 with f(x, y) = (2x, y) is a linear map. This function scales the x component of a vector by the factor 2.$
$The function f(x, y) = (2x, y) is additive: It doesn't matter whether vectors are first added and then mapped or whether they are mapped and finally added: f(\mathbf a + \mathbf b) = f(\mathbf a) + f(\mathbf b)$
$The function f(x, y) = (2x, y) is homogeneous: It doesn't matter whether a vector is first scaled and then mapped or first mapped and then scaled: f(\lambda \mathbf a) = \lambda f(\mathbf a)$

MAPPING THAT PRESERVES THE OPERATIONS OF ADDITION AND SCALAR MULTIPLICATION

Linear operator; Linear mapping; Linear transformations; Linear operators; Linear transform; Linear maps; Linear isomorphism; Linear isomorphic; Linear Transformation; Linear Transformations; Linear Operator; Homogeneous linear transformation; User:The Uber Ninja/X3; Linear transformation; Bijective linear map; Nonlinear operator; Linear Schrödinger Operator; Vector space homomorphism; Vector space isomorphism; Linear extension of a function; Linear extension (linear algebra); Extend by linearity; Linear endomorphism

linear map

Linear referencing

METHOD OF SPATIAL REFERENCING

Linear Referencing System; Linear Reference System; Linear-referencing; Linear Referencing; Linear reference system; Linear referencing system; Linearly referenced

Linear referencing, also called linear reference system or linear referencing system (LRS), is a method of spatial referencing in engineering and construction, in which the locations of physical features along a linear element are described in terms of measurements from a fixed point, such as a milestone along a road. Each feature is located by either a point (e.

https://en.wikipedia.org/wiki/Linear_referencing

Linear inequality

INEQUALITY WHICH INVOLVES A LINEAR FUNCTION

Set of linear inequalities; Systems of linear inequalities; System of linear inequalities; Linear inequalities; Linear Inequality

In mathematics a linear inequality is an inequality which involves a linear function. A linear inequality contains one of the symbols of inequality:.

https://en.wikipedia.org/wiki/Linear_inequality

Multiplier

WIKIMEDIA DISAMBIGUATION PAGE

Multiplier (disambiguation); Multipliers; The Multiplier

·noun One who, or that which, multiplies or increases number.

II. Multiplier ·noun The number by which another number is multiplied. ·see the Note under Multiplication.

III. Multiplier ·noun An instrument for multiplying or increasing by repetition or accumulation the intensity of a force or action, as heat or electricity. It is particularly used to render such a force or action appreciable or measurable when feeble. ·see Thermomultiplier.

Википедия

Potato onion

The potato onion (also known as an Egyptian onion, underground onion or multiplier onion) is a group of varieties which Maud Grieve calls Allium × proliferum but has also been classed in the Aggregatum Group of Allium cepa, similar to the shallot. It sometimes produces irregular-shaped or round bulbs, which in some old English varieties may be large, although others may be less so.

It is planted from bulbs, not from seed. It should be planted in the fall to early spring. Sources differ about planting depth, some saying shallow planting is appropriate and others calling for deeper planting.

https://en.wikipedia.org/wiki/Potato onion