IRRISCAPESBusiness Directories,Company Directories

Company Name: Corporate Name:	IRRISCAPES
Company Title:	\|\| irriscapes.com \|\|
Company Description:	irriscapes irrigation and landscape construction
Keywords to Search:	irriscapes, landscape, landscaping, construction, irrigation, washington, seattle, monroe, everett, public works, lynnwood, tukwila, redmond, bellevue, kirkland, bothell, woodinville, tacoma, renton
Company Address:	20733 161st Ave SE,MONROE,WA,USA
ZIP Code: Postal Code:	98272-9172
Telephone Number:	3607948555 (+1-360-794-8555)
Fax Number:	3607948555 (+1-360-794-8555)
Website:	www. irriscapes. com
Email:
USA SIC Code(Standard Industrial Classification Code):	078204
USA SIC Description:	Landscape Contractors
Number of Employees:
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[math-ph 0203005] Pseudo-Hermiticity versus PT-Symmetry III . . .
We show that a diagonalizable (non-Hermitian) Hamiltonian H is pseudo-Hermitian if and only if it has an antilinear symmetry, i e , a symmetry generated by an invertible antilinear operator
Pseudo-Hermiticity versus -symmetry III: Equivalence of pseudo . . .
We begin our analysis by giving a characterization of antilinear anti-Hermitian operators with respect to which a given linear operator is anti-pseudo-Hermitian
Pseudo-Hermiticity versus PT symmetry: The necessary condition for the . . .
We introduce the notion of pseudo-Hermiticity and show that every Hamiltonian with a real spectrum is pseudo-Hermitian
Pseudo-Hermiticity versus PT-Symmetry III: Equivalence of pseudo-Her . . .
We show that a diagonalizable (non-Hermitian) Hamiltonian H is pseudo-Hermitian if and only if it has an antilinear symmetry, i e , a symmetry generated by an invertible antilinear
Pseudo-Hermiticity versus PT Symmetry: The necessary condition for the . . .
In this article, we have introduced the concept of a pseudo-Hermitian operator and showed that the desirable spectral properties attributed to PT-symmetry are in fact consequences of pseudo-Hermiticity of the corresponding Hamiltonians
[math-ph 0107001] Pseudo-Hermiticity versus PT Symmetry: The necessary . . .
We point out that all the PT-symmetric non-Hermitian Hamiltonians studied in the literature belong to the class of pseudo-Hermitian Hamiltonians, and argue that the basic structure responsible for the particular spectral properties of these Hamiltonians is their pseudo-Hermiticity
Pseudo-Hermiticity versus PT-Symmetry III: Equivalence of . . .
We show that a diagonalizable (non-Hermitian) HamiltonianHis pseudo-Hermitian if and only if it has an antilinear symmetry, i e , a symmetry generated by an invertible antilinear operator
(PDF) Pseudo-Hermiticity versus PT Symmetry: The . . . - ResearchGate
In this work, we find that by employing pseudo-Hermitian symmetry rather than anti-PT symmetry, the concept of dissipative coupling could be generalized and applied to the field of
[math-ph 0110016] Pseudo-Hermiticity versus PT-Symmetry II: A complete . . .
View a PDF of the paper titled Pseudo-Hermiticity versus PT-Symmetry II: A complete characterizatio n of non-Hermitian Hamiltonians with a real spectrum, by Ali Mostafazadeh
Pseudo-Hermiticity versus PT-symmetry III: Equivalence of pseudo . . .
Abstract: We show that a diagonalizable (non-Hermitian) Hamiltonian H is pseudo-Hermitian if and only if it has an antilinear symmetry, i e , a symmetry generated by an invertible antilinear operator