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pull-back

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Meaning of pull back in English - Cambridge Dictionary
to move backwards or away from someone: He leaned forward to kiss her but she pulled back. pull back from Michelle pulled back from her mother and wiped the ... dictionary.cambridge.org
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Pullback - Wikipedia
In mathematics, a pullback is either of two different, but related processes: precomposition and fiber-product. Its dual is a pushforward. en.wikipedia.org
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PULLBACK Definition & Meaning - Merriam-Webster
The meaning of PULLBACK is a pulling back; especially : an orderly withdrawal of troops from a position or area. How to use pullback in a ... www.merriam-webster.com
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pull-back
ˈpull-ˌback [f. phr. to pull back, pull v. 24.] 1. a. The action or an act of pulling back.1668 Dryden Evening's Love Epil. 14 In the French stoop, and the pull-back o' the arm. 1900 G. Swift Somerley 146 An occasional wrench and pull-back of the arms gave him considerable pain. 1903 A. Maclaren Las... Oxford English Dictionary
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Pullback: What It Means in Trading, With Examples - Investopedia
A pullback is a temporary dip in an otherwise rising stock price, often seen by investors as an opportunity to buy at a discount before the price continues ... www.investopedia.com
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Pull back - Definition, Meaning & Synonyms - Vocabulary.com
verb pull back or move away or backward synonyms: draw back, move back, pull away, recede, retire, retreat, withdraw www.vocabulary.com
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Pull back (disambiguation)
category theory Pullback attractor, an aspect of a random dynamical system Pullback bundle, the fiber bundle induced by a map of its base space Other Pull-back wikipedia.org
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347 Synonyms & Antonyms for PULL BACK | Thesaurus.com
"Pull back" can mean to back away, back down, draw back, hesitate, recoil, restrain, retire, retract, or withdraw. www.thesaurus.com
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pull back - Wiktionary, the free dictionary
Verb · Used other than figuratively or idiomatically: see pull, back. en.wiktionary.org
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What is a Pullback? - FOREX.com US
A pullback is a moderate drop or a slowdown in an asset or commodity's price after a continuous upward trend. Because pullbacks are considered a temporary ... www.forex.com
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Unstoppable Pull Back (BREAK ANKLES): Basketball Moves
... pull back basketball move. Once you master these keys you will be using your pull back to get big time separation and start breaking every ... www.youtube.com
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For Kurds, US pull-back feels like being abandoned once more
Iraq's Kurds rose up again in the 1980s with Iranian backing during the Iran-Iraq war. Iraqi leader Saddam Hussein's army waged a brutal scorched-earth campaign, using poison gas and forcibly resettling up to 100,000 Kurds in the southern desert. The second event came in 1991, after the U.S.-led Gulf War that liberated Kuwait from Iraqi forces.
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Definition of pull-back analogous to push-forward Let $U\subseteq\mathbb{R}^n, V\subseteq\mathbb{R}^m$ be open subsets, and $f:U\rightarrow V$ a $C^1$ map. Let $u,v$ be vector fields on $U,V$ respectively. Then the **...
Since there is a natural Riemannian metric on $\mathbb R^n$ and $\mathbb R^m$, a notion of pull back for vector fields could be defined as follows: let $v$ be a vector field on $V$. Then $f^*v$ is a vector field on $U$ so that for all vector fields $w$ on $U$ we have $\langle f^* v,w\rangle = \langl...
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Section and pull-back bundle I find in general that the pull-back of a section of a vector bundle is a section of the pull-back bundle, but this seems to be false for the cotangent bundle. Let $\phi:M\to N$ be a smoo...
You are confused by two different notions of pullback. The pullback of $f:M\rightarrow N$ by $g:P\rightarrow N$ is $(x,y)\in M\times P$ such that $f(x)=g(x)$. A $1$-form defined on $N$ is a morphism $\omega:N\rightarrow T^*N$, if you have $\phi:M\rightarrow N$, you cannot defined the pullback of $\o...
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does a commutative diagram implies pull-back? Let $\xi=(E,p,B),\xi'=(E',p',B')$ be fibre bundles. Let $f: B\to B'$, $\bar f: E\to E'$ be maps such that the diagram commutes $\require{AMScd}$ \begin{CD} E @>\displaysty...
If you add the hypothesis that $\bar f$ restricts to a homeomorphism on each fiber, then it is true that $\xi$ is isomorphic to the pullback bundle. To see this note that the total space of the pullback bundle is $$f^*E' = \\{(b,e')\in B\times E': p'(e') = f(b)\\}. $$ Define a bundle map $\phi\colon...
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