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1
Self-Adjoint Extension Schemes and Modern Applications to Quantum Hamiltonians
Springer
Matteo Gallone
,
Alessandro Michelangeli
adjoint
ϕ
theorem
aα
hα
extensions
hilbert
operators
defined
symmetric
bounded
quantum
lemma
sect
zero
tλ
positive
spectrum
adjointness
negative
subspace
proposition
φα
λ1
birman
function
densely
functions
particle
spectral
owing
parameter
range
friedrichs
grushin
kreı̆n
interaction
hamiltonian
aλ
formula
finite
eigenvalues
h̊
equivalent
ψn
analysis
whence
moreover
γ1
deficiency
年:
2023
語言:
english
文件:
PDF, 9.17 MB
你的標籤:
0
/
0
english, 2023
2
Self-Adjoint Extension Schemes and Modern Applications to Quantum Hamiltonians
Springer Nature
Matteo Gallone
,
Alessandro Michelangeli
adjoint
theorem
extensions
operators
hilbert
defined
symmetric
bounded
lemma
sect
quantum
positive
zero
adjointness
proposition
negative
birman
subspace
function
spectrum
densely
functions
owing
spectral
parameter
friedrichs
kreı̆n
hamiltonian
mathscinetzbmath
finite
phys
boundary
equivalent
analysis
eigenvalues
deficiency
whence
moreover
formula
differential
dirac
range
interaction
višik
mathematical
particle
asymptotics
eigenvalue
norm
remark
年:
2023
語言:
english
文件:
EPUB, 40.96 MB
你的標籤:
0
/
0
english, 2023
3
Mathematical Challenges of Zero-Range Physics: Models, Methods, Rigorous Results, Open Problems (Springer INdAM Series, 42)
Springer
Alessandro Michelangeli (editor)
adjoint
theorem
h̄
operators
bounded
extensions
defined
boundary
h̄2
positive
νz
phys
interactions
symmetric
function
dirac
kreı̆n
interaction
sμ
quantum
gμ
zero
spectrum
spectral
hilbert
particle
remark
2β
proposition
consider
formula
lemma
resolvent
equation
dτ
approximation
functions
scattering
birman
limit
densely
prove
mathematical
parameter
2h̄
sect
višik
particles
shell
finite
年:
2021
語言:
english
文件:
PDF, 2.64 MB
你的標籤:
0
/
0
english, 2021
4
Mathematical Challenges of Zero-Range Physics: Models, Methods, Rigorous Results, Open Problems
Springer
Alessandro Michelangeli
adjoint
theorem
h̄
operators
bounded
extensions
defined
boundary
h̄2
νz
positive
phys
interactions
symmetric
function
dirac
kreı̆n
interaction
sμ
quantum
gμ
zero
spectrum
spectral
hilbert
particle
remark
2β
proposition
consider
formula
lemma
resolvent
equation
dτ
approximation
functions
scattering
birman
limit
densely
prove
mathematical
parameter
2h̄
sect
višik
particles
shell
finite
年:
2021
語言:
english
文件:
PDF, 4.47 MB
你的標籤:
0
/
5.0
english, 2021
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