vector field circulation - перевод на русский
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  3. vector field circulation

vector field circulation - перевод на русский

Time-dependent vector field
Найдено результатов: 2111
vector field circulation      

общая лексика

циркуляция векторного поля

vector field circulation      
циркуляция векторного поля
irrotational         
  • '''E''', electric field strength }}}}
  • The above vector field <math>\mathbf{v} = \left( - \frac{y}{x^2 + y^2},\frac{x}{x^2 + y^2},0 \right)</math> defined on <math>U = \R^3 \setminus \{ (0,0,z) \mid z \in \R \}</math>, i.e., <math>\R^3</math> with removing all coordinates on the <math>z</math>-axis (so not a simply connected space), has zero curl in <math>U</math> and is thus irrotational. However, it is not conservative and does not have path independence.
  • Line integral paths used to prove the following statement: if the line integral of a vector field is path-independent, then the vector field is a conservative vector field.
  • Depiction of two possible paths to integrate. In green is the simplest possible path; blue shows a more convoluted curve
CONCEPT IN VECTOR CALCULUS
Irrotational; Irrotational field; Gradient field; Potential vector field; Conservative field; Curl free field; Curl-free vector field; Irrotational vector field; Irrotational flow; Irrotational Flow

[irə'teiʃ(ə)nəl]

общая лексика

безвихревый

безроторный

бесциркулярный

бесциркуляционный

невихревой

неповоротимый

неротативный

физика

безвихревой

Смотрите также

irrotational circulation; irrotational field; irrotational flow; irrotational vector; irrotational vibrations

прилагательное

общая лексика

безвихревой

безроторный

irrotational flow         
  • '''E''', electric field strength }}}}
  • The above vector field <math>\mathbf{v} = \left( - \frac{y}{x^2 + y^2},\frac{x}{x^2 + y^2},0 \right)</math> defined on <math>U = \R^3 \setminus \{ (0,0,z) \mid z \in \R \}</math>, i.e., <math>\R^3</math> with removing all coordinates on the <math>z</math>-axis (so not a simply connected space), has zero curl in <math>U</math> and is thus irrotational. However, it is not conservative and does not have path independence.
  • Line integral paths used to prove the following statement: if the line integral of a vector field is path-independent, then the vector field is a conservative vector field.
  • Depiction of two possible paths to integrate. In green is the simplest possible path; blue shows a more convoluted curve
CONCEPT IN VECTOR CALCULUS
Irrotational; Irrotational field; Gradient field; Potential vector field; Conservative field; Curl free field; Curl-free vector field; Irrotational vector field; Irrotational flow; Irrotational Flow

общая лексика

безвихревое течение

бесциркулярное обтекание

бесциркуляционное обтекание

gradient field         
  • '''E''', electric field strength }}}}
  • The above vector field <math>\mathbf{v} = \left( - \frac{y}{x^2 + y^2},\frac{x}{x^2 + y^2},0 \right)</math> defined on <math>U = \R^3 \setminus \{ (0,0,z) \mid z \in \R \}</math>, i.e., <math>\R^3</math> with removing all coordinates on the <math>z</math>-axis (so not a simply connected space), has zero curl in <math>U</math> and is thus irrotational. However, it is not conservative and does not have path independence.
  • Line integral paths used to prove the following statement: if the line integral of a vector field is path-independent, then the vector field is a conservative vector field.
  • Depiction of two possible paths to integrate. In green is the simplest possible path; blue shows a more convoluted curve
CONCEPT IN VECTOR CALCULUS
Irrotational; Irrotational field; Gradient field; Potential vector field; Conservative field; Curl free field; Curl-free vector field; Irrotational vector field; Irrotational flow; Irrotational Flow

математика

поле градиента

conservative field         
  • '''E''', electric field strength }}}}
  • The above vector field <math>\mathbf{v} = \left( - \frac{y}{x^2 + y^2},\frac{x}{x^2 + y^2},0 \right)</math> defined on <math>U = \R^3 \setminus \{ (0,0,z) \mid z \in \R \}</math>, i.e., <math>\R^3</math> with removing all coordinates on the <math>z</math>-axis (so not a simply connected space), has zero curl in <math>U</math> and is thus irrotational. However, it is not conservative and does not have path independence.
  • Line integral paths used to prove the following statement: if the line integral of a vector field is path-independent, then the vector field is a conservative vector field.
  • Depiction of two possible paths to integrate. In green is the simplest possible path; blue shows a more convoluted curve
CONCEPT IN VECTOR CALCULUS
Irrotational; Irrotational field; Gradient field; Potential vector field; Conservative field; Curl free field; Curl-free vector field; Irrotational vector field; Irrotational flow; Irrotational Flow

математика

консервативное поле

irrotational field         
  • '''E''', electric field strength }}}}
  • The above vector field <math>\mathbf{v} = \left( - \frac{y}{x^2 + y^2},\frac{x}{x^2 + y^2},0 \right)</math> defined on <math>U = \R^3 \setminus \{ (0,0,z) \mid z \in \R \}</math>, i.e., <math>\R^3</math> with removing all coordinates on the <math>z</math>-axis (so not a simply connected space), has zero curl in <math>U</math> and is thus irrotational. However, it is not conservative and does not have path independence.
  • Line integral paths used to prove the following statement: if the line integral of a vector field is path-independent, then the vector field is a conservative vector field.
  • Depiction of two possible paths to integrate. In green is the simplest possible path; blue shows a more convoluted curve
CONCEPT IN VECTOR CALCULUS
Irrotational; Irrotational field; Gradient field; Potential vector field; Conservative field; Curl free field; Curl-free vector field; Irrotational vector field; Irrotational flow; Irrotational Flow

математика

безвихревое поле

pulmonary circulation         
  • [[3D rendering]] of a [[high resolution computed tomography]] of the [[thorax]]. The anterior thoracic wall, the airways and the pulmonary vessels anterior to the [[root of the lung]] have been digitally removed in order to visualize the different levels of the pulmonary circulation.
  • The opening page of one of Ibn al-Nafis's medical works
  • Image showing main pulmonary artery coursing ventrally to the [[aortic root]] and [[trachea]]. The right pulmonary artery passes dorsally to the [[ascending aorta]], while the left pulmonary artery passes ventrally to the [[descending aorta]].
JOURNAL
Pulmonary Circulation journal; Pulmonary Circulation (journal); Pulm. Circ.; Pulm Circ

общая лексика

малый [лёгочный] круг кровообращения

медицина

кровообращение в лёгких

лёгочное кровообращение

vector field         
  • Vector fields are commonly used to create patterns in [[computer graphics]]. Here: abstract composition of curves following a vector field generated with [[OpenSimplex noise]].
  • streamline]]s showing a [[wingtip vortex]].
  • A vector field that has circulation about a point cannot be written as the gradient of a function.
  • Magnetic]] field lines of an iron bar ([[magnetic dipole]])
  • A vector field on a [[sphere]]
ASSIGNMENT OF A VECTOR TO EACH POINT IN A SUBSET OF EUCLIDEAN SPACE
Vector fields; Vector field on a manifold; Vector-field; Tangent bundle section; Tangent Bundle Section; Gradient vector field; Gradient flow; Vector plot; Vector Field; Vectorfield; Index of a vector field; F-related; Vector point function; Operations on vector fields; Complete vector field

математика

векторное поле

vector plot         
  • Vector fields are commonly used to create patterns in [[computer graphics]]. Here: abstract composition of curves following a vector field generated with [[OpenSimplex noise]].
  • streamline]]s showing a [[wingtip vortex]].
  • A vector field that has circulation about a point cannot be written as the gradient of a function.
  • Magnetic]] field lines of an iron bar ([[magnetic dipole]])
  • A vector field on a [[sphere]]
ASSIGNMENT OF A VECTOR TO EACH POINT IN A SUBSET OF EUCLIDEAN SPACE
Vector fields; Vector field on a manifold; Vector-field; Tangent bundle section; Tangent Bundle Section; Gradient vector field; Gradient flow; Vector plot; Vector Field; Vectorfield; Index of a vector field; F-related; Vector point function; Operations on vector fields; Complete vector field

нефтегазовая промышленность

векторная диаграмма (результатов наклонометрии или инклинометрии)

Определение

грип
ГРИП, ГРИПП, гриппа, ·муж. (·франц. grippe) (мед.). Инфекционная болезнь - катарральное воспаление дыхательных путей, сопровождаемое лихорадочным состоянием; то же, что инфлуэнца
.
Показать больше определений

Википедия

Time dependent vector field

In mathematics, a time dependent vector field is a construction in vector calculus which generalizes the concept of vector fields. It can be thought of as a vector field which moves as time passes. For every instant of time, it associates a vector to every point in a Euclidean space or in a manifold.

https://en.wikipedia.org/wiki/Time dependent vector field
Как переводится vector field circulation на Русский язык
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