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Weingarten equation

Weingarten equation noun: any of a group of equations giving the expansion of the derivative of the unit normal vector to a surface in terms of the first derivatives of the position vector of a point on the surface.

Noun

Weingarten equation (plural Weingarten equations)

  1. Any of a group of equations giving the expansion of the derivative of the unit normal vector to a surface in terms of the first derivatives of the position vector of a point on the surface.

Forms of Weingarten equation

pluralWeingarten equations

Origin of Weingarten equation

They were established in 1861 by the German mathematician Julius Weingarten.

Questions about Weingarten equation

What does Weingarten equation mean?
Weingarten equation means any of a group of equations giving the expansion of the derivative of the unit normal vector to a surface in terms of the first derivatives of the position vector of a point on the surface.
What part of speech is Weingarten equation?
Weingarten equation is a noun.
What is the plural of Weingarten equation?
The plural of Weingarten equation is Weingarten equations.

Words near Weingarten equation in the dictionary

  1. Weinert
  2. Weinerts
  3. Weinfelden
  4. Weingart
  5. Weingarten
  6. Weingarten equation
  7. Weingarten equations
  8. Weingarten map
  9. Weingarten maps
  10. Weingarten right
  11. Weingarten rights

Source and license

Adapted from Wiktionary: Weingarten equation (page history and authors). Text available under the Creative Commons Attribution-ShareAlike 4.0 license. Word.ws reformatted the entry and added links. Wiktionary data of 2026-09-02.

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