Jury, Michael

• 2652528
  Jury, Michael T.(1-FL)
  Operator-valued Herglotz kernels and functions of positive real part on the ball. (English summary)
  Complex Anal. Oper. Theory 4 (2010), no. 2, 301–317.
  32Axx (46E15 47A56)
  
• 2643816
  Jury, Michael T.(1-FL)
  Valiron's theorem in the unit ball and spectra of composition operators. (English summary)
  J. Math. Anal. Appl. 368 (2010), no. 2, 482--490.
  47B33 (32Axx 46E15 47A10)
  
• 2597682
  Jury, Michael T.(1-FL); Knese, Greg(1-CA3); McCullough, Scott(1-FL)
  Agler interpolation families of kernels. (English summary)
  Oper. Matrices 3 (2009), no. 4, 571--587.
  47A57 (46Exx 47A20 47Lxx)
  
• 2409166
  Jury, Michael T.(1-FL)
  Norms and spectral radii of linear fractional composition operators on the ball. (English summary)
  J. Funct. Anal. 254 (2008), no. 9, 2387--2400.
  47B33 (32Axx 47A10)
  
• 2375714
  Jury, Michael T.(1-FL)
  $C\sp *$-algebras generated by groups of composition operators. (English summary)
  Indiana Univ. Math. J. 56 (2007), no. 6, 3171--3192.
  46L05 (46E22 47B33)
  
• 2336583
  Jury, Michael T.(1-FL)
  Reproducing kernels, de Branges-Rovnyak spaces, and norms of weighted composition operators. (English summary)
  Proc. Amer. Math. Soc. 135 (2007), no. 11, 3669--3675 (electronic).
  47B33 (46E22 47B32)
  
• 2320853
  Jury, Michael T.(1-FL)
  The Fredholm index for elements of Toeplitz-composition $C\sp *$-algebras. (English summary)
  Integral Equations Operator Theory 58 (2007), no. 3, 341--362.
  46Lxx (47A53 47B33 47B35 47L80)
  
• 2163594
  Jury, Michael T.(1-PURD)
  Invariant subspaces for a class of complete Pick kernels. (English. English summary)
  Proc. Amer. Math. Soc. 133 (2005), no. 12, 3589--3596 (electronic).
  46E22 (47A15)
• 2153149
  Jury, Michael T.(1-PURD); Kribs, David W.(3-GLPH)
  Ideal structure in free semigroupoid algebras from directed graphs. (English. English summary)
  J. Operator Theory 53 (2005), no. 2, 273--302.
  47L75 (47L55)
• 2085172 (2005d:47011)
  Jury, Michael T.(1-PURD); Kribs, David W.(3-GLPH)
  Partially isometric dilations of noncommuting $N$-tuples of operators. (English. English summary)
  Proc. Amer. Math. Soc. 133 (2005), no. 1, 213--222 (electronic).
  47A13 (47A20 47L55)