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этимология

discontinuous derivative - перевод на русский

TIME RATE OF CHANGE OF A PHYSICAL QUANTITY IN A MOVING MEDIUM

Lagrangian derivative; Substantive derivative; Substantive Derivative; Advective Derivative; Advective derivative; Material time derivative; Substantial derivative; Stokes derivative; Particle derivative; Convective derivative; Big D operator; Total derivative (fluid mechanics)

discontinuous derivative

математика

разрывная производная

underlying

FINANCIAL INSTRUMENT WHOSE VALUE IS BASED ON ONE OR MORE UNDERLYING ASSETS

Underlying instrument; Underlying; Derivative securities; Derivatives analysis; Financial derivative; Derivatives trading; Finanical derivative; Derivative (security); Underlying instruments; Derivative products; Derivative contract; Derivative security; Derivatives pricing; Financial derivatives; Macro derivative; Underlying asset; Insurance derivatives; Financial Derivatives; Financial Derivative; Derivative (business); Macro derivatives; Embedded derivative; Derivative financial product

underlying adj. 1) лежащий или расположенный под чем-л. 2) основной; лежащий в основе

underlying

FINANCIAL INSTRUMENT WHOSE VALUE IS BASED ON ONE OR MORE UNDERLYING ASSETS

Underlying instrument; Underlying; Derivative securities; Derivatives analysis; Financial derivative; Derivatives trading; Finanical derivative; Derivative (security); Underlying instruments; Derivative products; Derivative contract; Derivative security; Derivatives pricing; Financial derivatives; Macro derivative; Underlying asset; Insurance derivatives; Financial Derivatives; Financial Derivative; Derivative (business); Macro derivatives; Embedded derivative; Derivative financial product

основной, лежащий в основе

Определение

Underlying

·adj Lying under or beneath; hence, fundamental; as, the underlying strata of a locality; underlying principles.

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Википедия

Material derivative

In continuum mechanics, the material derivative describes the time rate of change of some physical quantity (like heat or momentum) of a material element that is subjected to a space-and-time-dependent macroscopic velocity field. The material derivative can serve as a link between Eulerian and Lagrangian descriptions of continuum deformation.

For example, in fluid dynamics, the velocity field is the flow velocity, and the quantity of interest might be the temperature of the fluid. In which case, the material derivative then describes the temperature change of a certain fluid parcel with time, as it flows along its pathline (trajectory).

https://en.wikipedia.org/wiki/Material derivative

Как переводится discontinuous derivative на Русский язык