| [14] | Scott N. Walck and David W. Lyons. Only n-qubit Greenberger-Horne-Zeilinger states contain n-partite information. Phys. Rev. A, 79:032326, March 2009. arXiv:0808.0859v1 [quant-ph]. [ DOI | journal | e-print ] |
| [13] | David W. Lyons and Scott N. Walck. Multiparty quantum states stabilized by the diagonal subgroup of the local unitary group. Phys. Rev. A, 78:042314, October 2008. arXiv:0808.2989v2 [quant-ph]. [ DOI | journal | e-print ] |
| [12] | David W. Lyons. Survey of Hopf fibrations and rotation conventions in mathematics and physics. arXiv:0808.3089v2 [math-ph], September 2008. [ e-print ] |
| [11] | Scott N. Walck and David W. Lyons. Only n-qubit Greenberger-Horne-Zeilinger states are undetermined by their reduced density matrices. Phys. Rev. Lett., 100:050501, 2008. arXiv:0707.4428v2 [quant-ph]. [ DOI | journal | e-print ] |
| [10] | David W. Lyons, Scott N. Walck, and Stephanie A. Blanda. Classification of nonproduct states with maximum stabilizer dimension. Phys. Rev. A, 77:022309, 2008. arXiv:0709.1105v3 [quant-ph]. [ DOI | journal | e-print ] |
| [9] | Scott N. Walck and David W. Lyons. Maximum stabilizer dimension for nonproduct states. Phys. Rev. A, 76:022303, 2007. arXiv:0706.1785v2 [quant-ph]. [ DOI | journal | e-print ] |
| [8] | Richard H. Hammack and David W. Lyons. The alternating series test-visual proof. Oxford Journals: Teaching Mathematics and its Applications,, 25(2):58-60, 2006. [ DOI | journal ] |
| [7] | David W. Lyons and Scott N. Walck. Classification of n-qubit states with minimum orbit dimension. J. Phys. A: Math. Gen., 39:2443-2456, 2006. arXiv:quant-ph/0506241v3. [ DOI | journal | e-print ] |
| [6] | David W. Lyons and Scott N. Walck. Minimum orbit dimension for local unitary action on n-qubit pure states. J. Math. Phys., 46:102106, 2005. arXiv:quant-ph/0503052v2. [ DOI | journal | e-print ] |
| [5] | Richard H. Hammack and David W. Lyons. Alternating Series Proof Without Words. The College Mathematics Journal, 36(1):72, January 2005. [ journal ] |
| [4] | David W. Lyons. Mathematics Magazine cover artwork, April 2003. [ journal ] |
| [3] | David W. Lyons. An elementary introduction to the Hopf fibration. Mathematics Magazine, 76(2):87-98, 2003. [ journal | e-print ] |
| [2] | David W. Lyons. Integral Weyl invariants and the Borel homomorphism for Spin(n). Communications in Algebra, 26(7):2221-2239, 1998. [ journal ] |
| [1] | Richard H. Hammack and David W. Lyons. A simple way to teach logarithms. Mathematics Teacher, 85(5):374-375, 1995. [ journal ] |
| [25] | David W. Lyons. Quantum entanglement: When the whole is more than the sum of the parts. Lebanon Valley College Faculty Colloquium, Annville, PA, March 2009. |
| [24] | David W. Lyons. Classification of Multi-party Quantum Entanglement: Continuing Work. Tetrahedral Geometry and Topology Seminar, Hempfield, PA, October 2008. |
| [23] | David W. Lyons. An Application of Combinatorics in Quantum Information. Virginia Commonwealth University Discrete Mathematics Seminar, Richmond, VA, October 2008. |
| [22] | David W. Lyons. Quantum Information and Entanglement. Virginia Commonwealth University Mathematical Expositions Talk, Richmond, VA, October 2008. |
| [21] | David W. Lyons. Entanglement Classification Using Stabilizer Subalgebras. Susquehanna University Research Experience for Undergraduates in Quantum Information Theory, Selinsgrove, PA, July 2008. |
| [20] | David W. Lyons. Maximum Stabilizer Dimension for Multiparty States. University of Bristol Quantum Computation and Information Seminar, Bristol, UK, February 2008. [ slides ] |
| [19] | David W. Lyons. Maximum Stabilizer Dimension for Multiparty States. University of York Quantum Information Seminar, York, UK, January 2008. |
| [18] | David W. Lyons. Hamilton, Hopf and Bloch. Joint Math Colloquium of Franklin and Marshall College and Millersville University, Millersville, PA, April 2007. |
| [17] | David W. Lyons. Classification of Multiparticle Entanglement Types with Minimum Orbit Dimension. Joint Meetings of the American Mathematical Society and the Mathematical Association of America, San Antonio, TX, January 2006. |
| [16] | David W. Lyons. Minimum Orbit for the Local Unitary Group Action on State Space for a System of Qubits. Joint Meetings of the American Mathematical Society and the Mathematical Association of America, Atlanta, GA, January 2005. |
| [15] | David W. Lyons. Rotations, Quaternions and the Hopf Map. Joint Math Colloquium of Franklin and Marshall College and Millersville University, Lancaster, PA, April 2004. |
| [14] | David W. Lyons. Problems in Quantum Entanglement. Tetrahedral Geometry and Topology Seminar, Hempfield, PA, October 2003. |
| [13] | David W. Lyons. Quantum Information. Lebanon Valley College Faculty Colloquium, Annville, PA, April 2003. |
| [12] | David W. Lyons. Simplified Method for Classification of Entanglement Types. Joint Meetings of the American Mathematical Society and the Mathematical Association of America, Baltimore, MD, January 2003. |
| [11] | David W. Lyons. Convergence, Behold! Mathematical Association of America Southeastern Section Meeting, Memphis, TN, March 1999. |
| [10] | David W. Lyons. The Inner Life of the 3-sphere. Davidson College, Davidson, NC, October 1998. |
| [9] | David W. Lyons. Visual Lie Theory. Institute for Advanced Study Park City Mathematics Institute, Park City, UT, July 1998. |
| [8] | David W. Lyons. Geometry in 3 and 4 Dimensions and Computer Visualization. Wake Forest University Colloquium, Winston-Salem, NC, April 1998. |
| [7] | David W. Lyons. The Hopf Fibration-Geometric Computer Visualization. Mathematical Association of America Southeastern Section Meeting, Charleston, SC, March 1998. |
| [6] | David W. Lyons. Weyl Invariants for Compact Lie Groups. Mid-Atlantic Algebra Conference, Virginia Polytechnic Institute, Blacksburg, VA, April 1997. |
| [5] | David W. Lyons. Symmetry, Geometry and Topology. Ithaca College, Ithaca, NY, April 1997. |
| [4] | David W. Lyons. Lie Groups and Fiber Bundles. Wake Forest University, Winston-Salem, NC, April 1997. |
| [3] | David W. Lyons. Towards a Uniform Method for Integral Cohomology of Compact Lie Groups. Mathematical Association of America Southeastern Section Meeting, Atlanta, GA, March 1997. |
| [2] | David W. Lyons. Integral Weyl Invariants and Cohomology of Compact Lie Groups. Lie Algebra Seminar, NC State University, Raleigh, NC, February 1997. |
| [1] | David W. Lyons. Groups in Geometry and Topology. Davidson College Math Coffee, Davidson, NC, September 1996. |
This file was generated by bibtex2html 1.92.