MathSciDoc: An Archive for Mathematician ∫

1

Wolfgang Wasow. Asymptotic Properties of Non-Linear Analytic Differential Equations. 2011.

1

Hildebrandt T H. Integration in abstract spaces[J]. Bulletin of the American Mathematical Society, 1953, 59(2): 111-139.

2

J Ridder. Methoden zur Erweiterung von (Beschränkt) additiven maszen in Somenringen. 1970.

3

J Ridder. Methoden zur Erweiterung von maszen in σ-Somenringen. 1970.

4

J Ridder. Duale konstruktionen von Riemann- wie von lebesgue-integralen nicht-negativer funktionen in abstrakten räumen. II. 1974.

5

J Ridder. Bemerkungen über reguläre und nicht-reguläre äuszere und -innere H-kapazitäten. 1976.

1

Izumiya S, Ballesteros J J, Fuster M D, et al. Global properties of codimension two spacelike submanifolds in Minkowski space[J]. Advances in Geometry, 2010, 10(1): 51-75.

2

Brian Smyth · Frederico Xavier. Real solvability of the equation ∂ 2/z ω = ρg and the topology of isolated umbilics. 1998.

3

Xiaojun Huang · Shanyu Ji. Every real ellipsoid in ℂ² admits CR umbilical points. 2007.

4

Garcia R, Gutierrez C. Ovaloids of R3 and Their Umbilics: A Differential Equation Approach[J]. Journal of Differential Equations, 2000, 168(1): 200-211.

5

Gutierrez C, Sanchezbringas F. On a Loewner Umbilic-Index Conjecture for Surfaces Immersed in {\\Bbb R}^4[J]. Journal of Dynamical and Control Systems, 1998, 4(1): 127-136.

6

Mohammad Ghomi · Ralph Howard. Normal curvatures of asymptotically constant graphs and Carathéodory’s conjecture. 2011.

7

Francisco Fontenele · Frederico Xavier. A criterion for the nonexistence of closed leaves in unorientable planar foliations. 2011.

8

Igor Nikolaev. Principal Curvature Lines. 2001.

9

Donald W Barnes. On the existence of umbilics on compact surfaces. 1967.

10

Igor V Nikolaev. CMC-surfaces, '-geodesics and the Caratheodory conjecture. 2003.

1

Geladi P, Kowalski B R. Partial least-squares regression: a tutorial[J]. Analytica Chimica Acta, 1986: 1-17.

2

Picard P, Lefevre C. The probability of ruin in finite time with discrete claim size distribution[J]. Scandinavian Actuarial Journal, 2011, 1997(1): 58-69.

3

Bucchianico A D, Loeb D E. A selected survey of umbral calculus[J]. Electronic Journal of Combinatorics, 1995.

4

Khan S, Yasmin G, Khan R, et al. Hermite-based Appell polynomials: Properties and applications[J]. Journal of Mathematical Analysis and Applications, 2009, 351(2): 756-764.

5

Cheikh Y B, Chaggara H. Connection problems via lowering operators[J]. Journal of Computational and Applied Mathematics, 2005, 178(1): 45-61.

6

Khan S, Alsaad M W, Khan R, et al. Laguerre-based Appell polynomials: Properties and applications[J]. Mathematical and Computer Modelling, 2010, 52(1): 247-259.

7

James W Brown. Generalized Appell Connection Sequences. II. 1975.

8

Toshihiro Watanabe. On a dual relation for addition formulas of additive groups. II. 1984.

9

Khan S, Alsaad M W, Yasmin G, et al. Some properties of Hermite-based Sheffer polynomials[J]. Applied Mathematics and Computation, 2010, 217(5): 2169-2183.

10

Costabile F A, Longo E. An algebraic approach to Sheffer polynomial sequences[J]. Integral Transforms and Special Functions, 2014, 25(4): 295-311.

1

Zygmund A. Complex methods in the theory of Fourier series[J]. Bulletin of the American Mathematical Society, 1943, 49(11): 805-822.

2

Chill R, Tomilov Y. Analytic continuation and stability of operator semigroups[J]. Journal D Analyse Mathematique, 2004, 93(1): 331-357.

3

J Marshall Ash · Russell M Brown. Uniqueness and non uniqueness for harmonic functions with zero nontangential limits. 1991.