File:Laplace's equation on an annulus.jpg: Difference between revisions
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Nonfiction: A solution to Laplace's equation defined on an annulus. The Laplace operator is the most famous example of an [[Elliptic operator (nonfiction)|elliptic operator]]. | Nonfiction: A solution to Laplace's equation defined on an annulus. The Laplace operator is the most famous example of an [[Elliptic operator (nonfiction)|elliptic operator]]. | ||
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* [[Differential equation (nonfiction)]] - a mathematical equation that relates some function with its derivatives. The functions usually represent physical quantities, the derivatives represent their rates of change, and the equation defines a relationship between the two. | * [[Differential equation (nonfiction)]] - a mathematical equation that relates some function with its derivatives. The functions usually represent physical quantities, the derivatives represent their rates of change, and the equation defines a relationship between the two. | ||
* [[Elliptic operator (nonfiction)]] | |||
* [[Mathematics (nonfiction)]] | * [[Mathematics (nonfiction)]] | ||
* [[ | * [[Partial differential equation (nonfiction)]] - a [[Differential equation (nonfiction)|differential equation]] that contains beforehand unknown multivariable functions and their partial derivatives. | ||
External links: | External links: |
Revision as of 21:39, 8 May 2019
Nonfiction: A solution to Laplace's equation defined on an annulus. The Laplace operator is the most famous example of an elliptic operator.
In the News
Fiction cross-reference
Nonfiction cross-reference
- Differential equation (nonfiction) - a mathematical equation that relates some function with its derivatives. The functions usually represent physical quantities, the derivatives represent their rates of change, and the equation defines a relationship between the two.
- Elliptic operator (nonfiction)
- Mathematics (nonfiction)
- Partial differential equation (nonfiction) - a differential equation that contains beforehand unknown multivariable functions and their partial derivatives.
External links:
Attribution: By DavidianSkitzou - Own work, CC BY-SA 3.0, https://commons.wikimedia.org/w/index.php?curid=8524651
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