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NEW CLASS OF INTEGRALS INVOLVING GENERALIZED HYPERGEOMETRIC FUNCTION AND THE LOGARITHMIC FUNCTION
Kim, Yongsup Korean Mathematical Society 2016 대한수학회논문집 Vol.31 No.2
Motivated essentially by Brychkov's work [1], we evaluate some new integrals involving hypergeometric function and the logarithmic function (including those obtained by Brychkov[1], Choi and Rathie [3]), which are expressed explicitly in terms of Gamma, Psi and Hurwitz zeta functions suitable for numerical computations.
Kim, Yongsup Korean Mathematical Society 2019 대한수학회논문집 Vol.34 No.2
Integrals involving a finite product of the generalized Bessel functions have recently been studied by Choi et al. [2, 3]. Motivated by these results, we establish certain unified integral formulas involving a finite product of the generalized k-Bessel functions. Also, we consider some integral formulas of the (p, q)-extended Bessel functions $J_{{\nu},p,q}(z)$ and the Delerue hyper-Bessel function which are proved in terms of (p, q)-extended generalized hypergeometric functions, and the generalized Wright hypergeometric functions, respectively.
Kim, Yongsup Korean Mathematical Society 2017 대한수학회논문집 Vol.32 No.2
In this paper, we generalize the extended Appell's and Lauricella's hypergeometric functions which have recently been introduced by Liu [9] and Khan [7]. Also, we aim at establishing some (presumbly) new integral representations and transforms for the extended generalized Appell's and Lauricella's hypergeometric functions.
SOME FRACTIONAL INTEGRAL FORMULAS INVOLVING THE PRODUCT OF CONFLUENT HYPERGEOMETRIC FUNCTIONS
( Yongsup Kim ) 호남수학회 2017 호남수학학술지 Vol.39 No.3
Very recently, Agarwal gave remakably a scads of fractional integral formulas involving various special functions. Using the same technique, we obtain certain(presumably) new fractional integral formulas involving the product of conuent hypergeometric functions. Some interesting special cases of our two main results are considered.
Multifunctional Bilayer Template for Near-Infrared-Sensitive Organic Solar Cells
Kim, Hyungchae,Park, Han Gyeol,Maeng, Min-Jae,Kang, Yu Ri,Park, Kyung Ryoul,Choi, Junho,Park, Yongsup,Kim, Young Dong,Kim, Changsoon American Chemical Society 2018 ACS APPLIED MATERIALS & INTERFACES Vol.10 No.19
<P>For organic solar cells (OSCs) based on nonplanar phthalocyanines, it has previously been reported that a thin film composed of triclinic crystals with face-on (or flat-lying)-oriented molecules, typically obtained with a CuI template layer, is desired for optical absorption in the near-infrared (NIR) spectral region. However, this work demonstrates that for a PbPc−C<SUB>60</SUB> donor-acceptor pair, less face-on orientation with a broader orientation distribution obtained with a new template layer consisting of a ZnPc/CuI bilayer is more desirable in terms of solar cell efficiency than the face-on orientation. A NIR-sensitive PbPc−C<SUB>60</SUB> OSC employing this bilayer-templated PbPc film is found to increase the internal quantum efficiency (IQE) by 36% on average in the NIR spectral region compared to a device using a CuI-templated PbPc film. Analyses of the change in IQE using the exciton diffusion model and the entropy- and disorder-driven charge-separation model suggest that the improved IQE is attributed to the facilitated dissociation of charge-transfer excitons as well as the reduction in exciton quenching near the indium tin oxide surface.</P> [FIG OMISSION]</BR>
SOME FRACTIONAL INTEGRAL FORMULAS INVOLVING THE PRODUCT OF CONFLUENT HYPERGEOMETRIC FUNCTIONS
Kim, Yongsup The Honam Mathematical Society 2017 호남수학학술지 Vol.39 No.3
Very recently, Agarwal gave remakably a scads of fractional integral formulas involving various special functions. Using the same technique, we obtain certain(presumably) new fractional integral formulas involving the product of confluent hypergeometric functions. Some interesting special cases of our two main results are considered.
김용섭(Kim, YongSup) 한양법학회 2012 漢陽法學 Vol.23 No.3
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