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Exact(7)
We will let T i) be the coefficient matrix of problem P i), that is a scaled (2^i-1 -by-(2^i-1 -by-diagonal matrix with 2^i-1 -by-diagonal and -1s on the off-diagonal.
Let A be the coefficient matrix of the equation system g 1=⋯=g h =0.
Let (mathcal{A} inmathbb{R}^{2m times2m}) be the coefficient matrix of the linear system (5) and (P_{mathrm{bd}} inmathbb{R}^{2m times2m}) be defined in (25).
Let (mathcal{A} inmathbb{R}^{2m times2m}) be the coefficient matrix of the linear system (5) and (P_{mathrm{btd}} inmathbb{R}^{2m times2m}) be defined in (26).
Let (M psi _i,0)) be the coefficient matrix of the linearized system of Eq. (19) at an equilibrium point (E_i psi _i,0)).
Let (mathcal{A} inmathbb{R}^{2m times2m}) be the coefficient matrix of the linear system (5) and (P_{mathrm{bctd}} inmathbb{R}^{2m times2m}) be defined in (7).
Similar(53)
Here ( alpha_{i} ) is the coefficient matrix and λ is a sparsity regularization parameter.
where defining is the coefficient matrix of the inequality linear constraints and is the coefficient vector of the inequality constraints.
K is a vector composed of the unknown current density at all discrete points, and M is the coefficient matrix.
Avec{P} = vec{B} (61 where A is the coefficient matrix and P and B are column vectors.
If (( C_{1}midcdotsmid C_{delta v)} ) ) is the coefficient matrix of a self-adjoint vertex condition at v, then the (2^{delta v)}) elements in the set S are also the coefficient matrices of self-adjoint vertex conditions.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com