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Discover LudwigThe phrase 'integral kernel' is correct and usable in written English.
It is typically used in mathematics and computer science contexts to describe a performance enhancing element of an operation. For example, "The integral kernel of the mathematical equation was particularly complex and required an extensive amount of computation."
Exact(58)
Now let us consider the strong integral kernel case.
Firstly, let us consider the weakly integral kernel case.
A basic role is played by an integral kernel operator which is a superposition of creation and annihilation operators with operator-valued distributions as integral kernel.
The following corollary of Theorem 7 is concerned with the Riemann-Liouville fractional integral kernel.
Let (D_{t}^{k} z)) be the integral kernel of the operator (D_{t}^{k}).
The operators can either be Radon transforms or averaging operators with multiparameter fractional integral kernel.
Since the integral kernel has this kind of singularity, equation (11) is said to have a weakly singular kernel.
Since the integral kernel of (mathcal {K}) is positive, the following statement, sometimes called Jentsch's theorem, applies.
A Green's function is an integral kernel that can be used to solve inhomogeneous differential equations with boundary conditions.
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Applications to Schrödinger operators with rather general random scalar potentials include a rigorous justification of an integral-kernel representation of their integrated density of states a relation frequently used in the physics literature on disordered solids.
Table 1 Illustration of the different steps of the GASM p0 → P0 → [FT] For each z point: P0 → P1 → [rotation kernel] P1 → p1 z) → [IFT] Compute βp12 → [βp12 kernel] βp12 → F (βp12) → [FT] Rotate F (βp12) → [rotation kernel] Compute integral I → [integral kernel] I → P2 → [rotation kernel] P2 → p2 z) → [IFT] The different FTs, IFTs, and kernels are represented in square brackets.
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Since I tried Ludwig back in 2017, I have been constantly using it in both editing and translation. Ever since, I suggest it to my translators at ProSciEditing.

Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com