Sentence examples for mathematical quantities to from inspiring English sources

Newton described mathematical quantities to be like continuous motion.

In 1883 Osborne Reynolds, a British engineer and physicist, demonstrated that the transition from laminar to turbulent flow in a pipe depends upon the value of a mathematical quantity equal to the average velocity of flow times the diameter of the tube times the mass density of the fluid divided by its absolute viscosity.

In the 1950s, Nobel laureate Richard Feynman created "Feynman diagrams" to allow physicists to organize mathematical quantities in the right order so that complex calculations could be carried out.

Established algebraic expansions to determine mathematical quantities of the OGE distributions based on these equations can be more efficient then using numerical integration of the pdf (2), which can be prone to rounding off errors among others.

It allows to obtain various mathematical quantities for the EMO-G family as can be seen in the next sections.

Equation (8) is very useful to derive some mathematical quantities (for example, ordinary, incomplete and factorial moments and mgf) for the EGG family from an infinite weighted linear combination of those EG quantities.

His stomping ground was analysis — a discipline that uses estimates to capture the essence of messy mathematical quantities.

We focus on the analysis of geometric mathematical quantities of the MHC α-helices that allow us to characterize their shape and geometry, that is, interhelical distance and area of the ruled surface spanned by the MHC α-helices.

Two mathematical quantities associated with vector fields, like the electric field E and the magnetic field B, are useful for describing electromagnetic phenomena.

In order to satisfy the condition of relativistic invariance (i.e., treating space and time coordinates on the same footing), the Dirac equation required a combination of four wave functions and relatively new mathematical quantities known as spinors.

The field was pioneered in the 19th century by Carl Friedrich Gauss, who wanted to know how to accurately survey the landscape of a curved planet, but interest had waned by the 1930's, Studying the curvature of surfaces in spaces greater than three dimensions, Dr. Chern devised mathematical quantities, which he called characteristic classes, that differentiated different types of surfaces.