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Hermitian matrix

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Hermitian matrix
n
(Mathematics) Maths a matrix whose transpose is equal to the matrix of the complex conjugates of its entries
[named after Charles Hermite (1822-1901), French mathematician]


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The analysis is general for any linear operator D which could be modeled with a Hermitian matrix and is not limited to sampling problems.
1 Solving the Hamiltonian Equation Sequentially and in Parallel for a Single Nanoparticle Given that only nearest neighbor coupling is included in our models, the matrix we work with is a large, sparse, banded Hermitian matrix.
If A is an n x n Hermitian matrix, then it is well known that all the eigenvalues of A are real.
 
 
 
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