Jung-Soo Park, D.Min.

Affiliations: 
2003 Regent University 
Area:
Theology
Google:
"Jung-Soo Park"

Parents

Sign in to add mentor
Wie L. Tjiong grad student 2003 Regent University
 (How to increase the effectiveness of young adult ministry in Korean churches.)
BETA: Related publications

Publications

You can help our author matching system! If you notice any publications incorrectly attributed to this author, please sign in and mark matches as correct or incorrect.

Park J. (2015) Length of Stay and Inpatient Costs Under Medicaid Managed Care in Florida. Inquiry : a Journal of Medical Care Organization, Provision and Financing. 52
Park J. (2015) Angiographic dimple of profound significance in cases of aneurysmal subarachnoid hemorrhage: report of 2 cases Journal of Neurosurgery. 123: 1562-1565
Park J. (2015) Preface: Special issue on mathematical study on liquid crystals and related topics: Statics and dynamics Discrete and Continuous Dynamical Systems - Series S. 8: i
Park J. (2015) Fractional hermite-hadamard-like type inequalities for convex functions International Journal of Mathematical Analysis. 9: 1415-1429
Park J. (2015) Generalized Simpson-like type integral inequalities for twice differentiable convex functions via Riemann-Liouville integrals International Journal of Mathematical Analysis. 9: 767-777
Park J. (2015) Some inequalities for twice differentiable harmonically quasi-convex functions International Journal of Mathematical Analysis. 9: 327-339
Park J. (2015) Some Hermite-Hadamard type integral inequalities for co-ordinated (α, J)-, (α, CJ)-, and (α, JQC)-convex functions Applied Mathematical Sciences. 9: 5523-5539
Park J. (2015) Hermite-Hadamard-like type inequalities for twice differentiable MT-convex functions Applied Mathematical Sciences. 9: 5235-5250
Park J. (2015) Some hermite-hadamard type inequalities for MT-convex functions via classical and riemann-liouville fractional integrals Applied Mathematical Sciences. 9: 5011-5026
Park J. (2015) Some inequalities of hermite-hadamard-like type for the functions whose second derivatives in absolute value are convex Applied Mathematical Sciences. 9: 3071-3086
See more...