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A szoba fejsze gén q-analogue harmonic number cica felújítása gyakoroljon

arXiv:math/0502002v1 [math.NT] 31 Jan 2005
arXiv:math/0502002v1 [math.NT] 31 Jan 2005

Spherical harmonics - Wikipedia
Spherical harmonics - Wikipedia

PDF) Some Combinatorial Identities of q-Harmonic and q-Hyperharmonic Numbers
PDF) Some Combinatorial Identities of q-Harmonic and q-Hyperharmonic Numbers

PDF) q-Analogue of a New Subclass of Harmonic Univalent Functions  Associated with Subordination
PDF) q-Analogue of a New Subclass of Harmonic Univalent Functions Associated with Subordination

PDF) q-Analogues of multiparameter non-central Stirling and generalized harmonic  numbers | Beih El-Desouky - Academia.edu
PDF) q-Analogues of multiparameter non-central Stirling and generalized harmonic numbers | Beih El-Desouky - Academia.edu

arXiv:0705.0698v2 [math.NT] 18 Jul 2008
arXiv:0705.0698v2 [math.NT] 18 Jul 2008

PDF) SOME PROPERTIES ON A CLASS OF HARMONIC UNIVALENT FUNCTIONS DEFINED BY q -ANALOGUE OF RUSCHEWEYH OPERATOR
PDF) SOME PROPERTIES ON A CLASS OF HARMONIC UNIVALENT FUNCTIONS DEFINED BY q -ANALOGUE OF RUSCHEWEYH OPERATOR

Harmonic Number -- from Wolfram MathWorld
Harmonic Number -- from Wolfram MathWorld

Identities on harmonic and q-harmonic number sums | SpringerLink
Identities on harmonic and q-harmonic number sums | SpringerLink

PDF) A q-analog of the hyperharmonic numbers
PDF) A q-analog of the hyperharmonic numbers

Harmonic number - Wikipedia
Harmonic number - Wikipedia

arXiv:math/9910070v1 [math.CO] 14 Oct 1999
arXiv:math/9910070v1 [math.CO] 14 Oct 1999

PDF) Algebraic identities on q-harmonic numbers and q-binomial coefficients
PDF) Algebraic identities on q-harmonic numbers and q-binomial coefficients

Harmonic number - Wikipedia
Harmonic number - Wikipedia

arXiv:math/0402093v1 [math.QA] 6 Feb 2004
arXiv:math/0402093v1 [math.QA] 6 Feb 2004

q-Harmonic Series -- from Wolfram MathWorld
q-Harmonic Series -- from Wolfram MathWorld

Harmonic number - Wikipedia
Harmonic number - Wikipedia

q-Harmonic Series -- from Wolfram MathWorld
q-Harmonic Series -- from Wolfram MathWorld

q-Harmonic Series -- from Wolfram MathWorld
q-Harmonic Series -- from Wolfram MathWorld

q-Harmonic Series -- from Wolfram MathWorld
q-Harmonic Series -- from Wolfram MathWorld

q-Analogues of Some Series for Powers of $$\pi $$ | SpringerLink
q-Analogues of Some Series for Powers of $$\pi $$ | SpringerLink

a , (n ⩾ 0) = a + a
a , (n ⩾ 0) = a + a