ガウス・ボネットの公式。その場合、この公式は、ガウス曲率という名前の表面の局所的特性と、その全球的、位相的特性量を穴を通して接続する。. - ストックフッテージ＆ビデオ

Gauss-Bonnet's formula. In that specific case this formula connects the local characteristic of a surface under the name Gaussian curvature and its global, topological characteristic quantity of through holes.

Cauchy's integral formula. We write a mathematical formula on a board.

This formula is a special case of a formula of Newton-Leibniz. It allows to connect two major transactions of the mathematical analysis , differentiation and integration.

We write the alphabet on a board. We write with chalk on a board.

Dirac's delta function. Delta function is actually not function, but the generalized function. The provided integral can be used as her definition. Such functions are very actively used in physics.

Dirac's delta function. Delta function is actually not function, but the generalized function. The provided integral can be used as her definition. Such functions are very actively used in physics.

Gauss-Bonnet's formula. In that specific case this formula connects the local characteristic of a surface under the name Gaussian curvature and its global, topological characteristic quantity of through holes.

Cauchy's integral formula. We write a mathematical formula on a board.

This formula is a special case of a formula of Newton-Leibniz. It allows to connect two major transactions of the mathematical analysis , differentiation and integration.

We write the alphabet on a board. We write with chalk on a board.

Dirac's delta function. Delta function is actually not function, but the generalized function. The provided integral can be used as her definition. Such functions are very actively used in physics.

Dirac's delta function. Delta function is actually not function, but the generalized function. The provided integral can be used as her definition. Such functions are very actively used in physics.