where ∇ F {\displaystyle \nabla {\mathcal {F}}} is called the shape gradient.

Nabla Plus builds its success based on responsibility, respect and determination.

Δ is the operator nabla, who is used here to write the divergence (Δ) and the rotational one (Δ×).

A normal skew lattice in a ring R is an idempotent semiring for the operations multiplication and nabla, where the latter operation is defined by a ∇ b = a + b + b a − a b a − b a b {\displaystyle a\nabla b=a+b+ba-aba-bab} .

A normal skew lattice in a ring R is an idempotent semiring for the operations multiplication and nabla, where the latter operation is defined by a ∇ b = a + b + b a − a b a − b a b {\displaystyle a\nabla b=a+b+ba-aba-bab}

Δ is the operator nabla, who is used here to write the divergence (Δ) and the rotational one (Δ×).

The Pandrol’s Nabla Tram fastening system was used to help bring this ambitious project to life.

In this language, the sign Nabla (∇) means that one wishes to enter or leave the mode of definition of a function.

where γμ=xμ∘γ(t){\displaystyle \gamma ^{\mu }=x^{\mu }\circ \gamma (t)} are the coordinates of the curve ?(t) and Γμνλ{\displaystyle \Gamma _{\mu \nu }^{\lambda }} are the Christoffel symbols of the connection ?.

This is mostly a direct question to @thetechnobear, but since it might be useful to others here as well, I decided to publicly post it.

Next, we express the electric field as the gradient of the electric potential E = − ∇ V {\displaystyle \mathbf {E} =-\nabla V} .

The Nabla Plus company was founded in March 1996 as a wholesale centre for electrical material.

Next, we express the electric field as the gradient of the electric potential E = − ∇ V {\displaystyle \mathbf {E} =-\nabla V}

where γ μ = x μ ∘ γ ( t ) {\displaystyle \gamma ^{\mu }=x^{\mu }\circ \gamma (t)} are the coordinates of the curve γ(t) and Γ μ ν λ {\displaystyle \Gamma _{\mu \nu }^{\lambda }} are the Christoffel symbols of the connection ∇.

Next, we express the electric field as the gradient of the electric potential E = − ∇ V {\displaystyle \mathbf {E} =-\nabla V} .