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Op deze pagina kunt u een gedetailleerde analyse krijgen van een woord of zin, geproduceerd met behulp van de beste kunstmatige intelligentietechnologie tot nu toe:
- hoe het woord wordt gebruikt
- gebruiksfrequentie
- het wordt vaker gebruikt in mondelinge of schriftelijke toespraken
- opties voor woordvertaling
- Gebruiksvoorbeelden (meerdere zinnen met vertaling)
- etymologie
variation diminishing matrix - vertaling naar russisch
Total Variation Diminishing; TVD scheme
variation diminishing matrix
математика
матрица
уменьшающая осцилляцию
уменьшающая число перемен знака
variation diminishing property
свойство убывания вариации
law of diminishing returns
![Figure 2: Output vs. Input [top] & Output per unit Input vs. Input [bottom]
Seen in [top], the change in output by increasing input from L<sub>1</sub> to L<sub>2</sub> is equal to the change from L<sub>2</sub> to L<sub>3</sub>.
Seen in [bottom], until an input of L<sub>1</sub>, the output per unit is increasing. After L<sub>1</sub>, the output per unit decreases to zero at L<sub>3</sub>.
Together, these demonstrate diminishing returns from L<sub>1</sub>.](https://commons.wikimedia.org/wiki/Special:FilePath/Diminishing Returns Graphs.svg?width=200 "Figure 2: Output vs. Input [top] & Output per unit Input vs. Input [bottom]
Seen in [top], the change in output by increasing input from L<sub>1</sub> to L<sub>2</sub> is equal to the change from L<sub>2</sub> to L<sub>3</sub>.
Seen in [bottom], until an input of L<sub>1</sub>, the output per unit is increasing. After L<sub>1</sub>, the output per unit decreases to zero at L<sub>3</sub>.
Together, these demonstrate diminishing returns from L<sub>1</sub>.")
![''Figure 2 [OLD]: Total Output vs. Total Input [top] & Output per unit Input vs. Total Input [bottom]''
Seen in TOP, the change in output by increasing output from L<sub>1</sub> to L<sub>2</sub> is equal to the change from L<sub>2</sub> to L<sub>3</sub>.
Seen in BOTTOM, until an output of L<sub>1</sub>, the output per unit is increasing. After L<sub>1</sub>, the output per unit decreases to zero at L<sub>3</sub>.
Together, these demonstrate diminishing returns from L<sub>1</sub>.](https://commons.wikimedia.org/wiki/Special:FilePath/Total, Average, and Marginal Product.svg?width=200 "''Figure 2 [OLD]: Total Output vs. Total Input [top] & Output per unit Input vs. Total Input [bottom]''
Seen in TOP, the change in output by increasing output from L<sub>1</sub> to L<sub>2</sub> is equal to the change from L<sub>2</sub> to L<sub>3</sub>.
Seen in BOTTOM, until an output of L<sub>1</sub>, the output per unit is increasing. After L<sub>1</sub>, the output per unit decreases to zero at L<sub>3</sub>.
Together, these demonstrate diminishing returns from L<sub>1</sub>.")
ADDITIONAL FACTOR OF PRODUCTION RESULTING IN SMALLER INCREASE IN OUTPUT
Law of diminishing returns; Diminishing returns, law of; Increasing returns; Law of increasing opportunity cost; Law of increasing opportunity costs; Increasing opportunity cost; Law of Diminishing Returns; Diminishing Returns; Law of diminishing marginal returns; Law of increasing relative cost; Law of diminishing marginal return; Point of diminishing returns; Diminishing Return; Increasing Return; The law of diminishing returns; Diminishing-returns theory; Diminishing return; Law of eventually diminishing marginal productivity; Law of variable proportions; Diminishing marginal returns; Diminished returns; Diminishing marginal return; The Law Of Diminishing Returns; Declining marginal return; Decreasing marginal return; LDMR; Law of returns; Point of diminishing return; Decreasing marginal returns
закон убывающей доходности
Definitie
diminishing returns
In economics, diminishing returns is a situation in which the increase in production, profits, or benefits resulting from something is less than the money or energy that is invested.
N-UNCOUNT
Wikipedia
Total variation diminishing
In numerical methods, total variation diminishing (TVD) is a property of certain discretization schemes used to solve hyperbolic partial differential equations. The most notable application of this method is in computational fluid dynamics. The concept of TVD was introduced by Ami Harten.
