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Fri, 9 May 2008
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Articles by J.Little

Articles 1 to 14 of 14

1. [abs] [pdf] [ps] arXiv:0802.2349 Algebraic geometry codes from higher dimensional varieties. John B. Little. cs.IT.
2. [abs] [pdf] [ps] gr-qc/0608009 The Projection Operator Method and the Ashtekar-Horowitz-Boulware Model. J. Scott Little. physics.gr-qc.
3. [abs] [pdf] [ps] gr-qc/0602114 Highly Irregular Quantum Constraints. John R. Klauder, J. Scott Little. Class.Quant.Grav. 23 (2006) 3641. physics.gr-qc (physics.hep-th physics.math-ph).
4. [abs] [pdf] [ps] math.AG/0507598 Toric surface codes and Minkowski sums. John Little, Hal Schenck. math.AG.
5. [abs] [pdf] [ps] cs/0506102 On $m$-dimensional toric codes. John Little, Ryan Schwarz. cs.IT (math.AC math.AG).
6. [abs] [pdf] [ps] gr-qc/0502045 Elementary Model of Constraint Quantization with an Anomaly. J. Scott Little, John R. Klauder. Phys.Rev. D71 (2005) 085014. physics.gr-qc.
7. [abs] [pdf] [ps] math.CO/0403401 Determinants Associated to Zeta Matrices of Posets. Cristina M. Ballantine, Sharon M. Frechette, John B. Little. math.CO.
8. [abs] [pdf] [ps] math/0311129 Cayley-Bacharach and evaluation codes on complete intersections. Leah Gold, John Little, Hal Schenck. J. Pure Applied Algebra 196 (2005) 91-99. math.AG (cs.IT math.AC).
9. [abs] [pdf] [ps] math.CA/0308039 A map on the space of rational functions. G. Boros, J. Little, V. Moll, E. Mosteig, R. Stanley. math.CA (math.AG math.DS).
10. [abs] [pdf] [ps] math/0304292 The Ubiquity of Order Domains for the Construction of Error Control Codes. John B. Little. Advances in Mathematics of Communications 1 (2007), 151-171. math.AC (cs.IT math.AG math.RA).
11. [abs] [pdf] [ps] math.AC/0303299 A key equation and the computation of error values for codes from order domains. John B. Little. math.AC (math.AG math.RA).
12. [abs] [pdf] [ps] math.NA/0209248 Solving the Selesnick-Burrus Filter Design Equations Using Computational Algebra and Algebraic Geometry. John B. Little. math.NA (math.AC math.AG math.CA).
13. [abs] [pdf] [ps] alg-geom/9312005 On the Hilbert Schemes of Canonically-Embedded Curves of Genus 5 and 6. John Little. math.AG.
14. [abs] [pdf] [ps] alg-geom/9202010 Another Relation Between Approaches to the Schottky Problem. John B. Little. math.AG.

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