Richter S. Invariant subspaces in Banach spaces of analytic functions[J]. Transactions of the American Mathematical Society, 1987, 304(2): 585-616.
2
Richter S. A representation theorem for cyclic analytic two-isometries[J]. Transactions of the American Mathematical Society, 1991, 328(1): 325-349.
3
Om P Agrawal · D N Clark · R G Douglas. INVARIANT SUBSPACES IN THE POLYDISK. 1986.
4
Gelu Popescu. Curvature Invariant for Hilbert Modules over Free Semigroup Algebras. 2001.
5
Sodin M. Zeros of Gaussian analytic functions[J]. Mathematical Research Letters, 2000, 7(4): 371-382.
6
Bermudez T, Bonilla A, Martinezgimenez F, et al. Li–Yorke and distributionally chaotic operators[J]. Journal of Mathematical Analysis and Applications, 2010, 373(1): 83-93.
7
Xia D. Analytic theory of subnormal operators[J]. Integral Equations and Operator Theory, 2015, 10(6): 880-903.
8
William Arveson. The curvature invariant of a Hilbert module over C[z_1,...,z_d]. 1998.
9
Ronald G Douglas · Gadadhar Misra · Cherian Varughese. On quotient modules-the case of arbitrary multiplicity. 2000.
10
Yakubovich D V. A Note on Hyponormal Operators Associated with Quadrature Domains[C]., 2001: 513-525.
A review of the current state of multivariate public-key cryptosystems compares and contrasts the most promising multivariate schemes in digital signatures and public-key encryption as well as their security.
Jayne J E, Rogers C A. Borel selectors for upper semi-continuous set-valued maps[J]. Acta Mathematica, 1985, 155(1): 41-79.
2
Srivatsa V V. Baire class 1 selectors for upper semicontinuous set-valued maps[J]. Transactions of the American Mathematical Society, 1993, 337(2): 609-624.
3
Cascales B, Orihuela J. A sequential property of set-valued maps[J]. Journal of Mathematical Analysis and Applications, 1991, 156(1): 86-100.
4
J E Jayne · C A Rogers. Borel selectors for upper semi-continuous multi-valued functions. 1984.
5
Jayne J E, Rogers C A. Borel selectors for upper semi-continuous multi-valued functions[J]. Journal of Functional Analysis, 1984, 56(3): 279-299.
6
Raymond J S. Riemann-measurable selections[J]. Set-valued Analysis, 1994, 2(3): 481-485.
7
Gutev V, Nedev S, Pelant J, et al. Cantor set selectors[J]. Topology and its Applications, 1992: 163-166.
8
Hansell R W. First class selectors for upper semi-continuous multifunctions[J]. Journal of Functional Analysis, 1987, 75(2): 382-395.
9
Hansell R W. Sums, products and continuity of Borel maps in nonseparable metric spaces[J]. Proceedings of the American Mathematical Society, 1988, 104(2): 465-471.
10
Iwo Labuda. On a theorem of Choquet and Dolecki. 1987.