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92
on the space
spanned
by the powers of an operator and its adjoint
.pdf
on the space spanned by the powers of an operator and its adjoint
eedtg8967
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32
RECOVERING A TREE FROM THE LENGTHS OF SUBTREES
SPANNED
BY A RANDOMLY CHOSEN(从随机选择的树桩长度中恢复树)
.pdf
TREEFROM RANDOMLYCHOSEN SEQUENCE LEAVESSTEVENN. EVANS DANIELLANOUEAbstract. Given edge-weightedtree
玲玲
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116
"Saints in the making" -
SPANNED
project for 2014
.doc
“Saints in the making” – SPANNED project for 2014
huunld13
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49
Are Interest Rate Derivatives
Spanned
by the Term Structure of...
.pdf
Are Interest Rate Derivatives Spanned by the Term Structure of…
gcifue50
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48
homogenization via sequential projection to nested subspaces
spanned
by orthogonal scaling and wavelet orthonormal families of functions
.pdf
homogenization via sequential projection to nested subspaces spanned by orthogonal scaling and wavelet orthonormal families of functions
ddxxg9420
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32
THE CONE
SPANNED
BY MAXIMAL COHEN-MACAULAY MODULES AND AN...
.pdf
THE CONE SPANNED BY MAXIMAL COHEN-MACAULAY MODULES AND AN…
trogpu55
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13
The BSB neural network in the convex body
spanned
by the prototype patterns for associative memory
.pdf
The BSB neural network in the convex body spanned by the prototype patterns for associative memory
7cbd86ed07
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11
oxygenated elansolid-type of polyketide
spanned
macrolides from a marine heterotrophic bacillus as prospective antimicrobial agents against multidr
.pdf
oxygenated elansolid-type of polyketide spanned macrolides from a marine heterotrophic bacillus as prospective antimicrobial agents against multidr
崔亚杰
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23
201311.1460v2 On spaces of modular forms
spanned
by eta-quotients
.pdf
An eta-quotient of level N is a modular form of the shape f(z)=∏ δ|N η(δz) r δ . We study the problem of determining levels N for which the graded ring of holomorphic modular forms for Γ 0 (N) is generated by (holomorphic, respectively weakly holomorphic) eta-quotients of level N . In addition, we prove that if f(z) is a holomorphic modular form that is non-vanishing on the upper half plane and has integer Fourier coefficients at infinity, then f(z) is an integer multiple of an eta-quotient. Finally, we use our results to determine the structure of the cuspidal subgroup of J 0 (2 k )(Q) .
数论天使
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