Preface |
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1. Universal Rigidity of Bar Frameworks in General Position (A. Alfakih) |
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2. Mixed Volume and Distance Geometry Techniques for Counting Euclidean Embeddings of Rigid Graphs (I. Emiris, E. Tsigaridas, A. Varvitsiotis) |
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3. (The discretizable molecular distance Geometry Problem Seems Easier on Proteins (L. Liberti, C. Lavor, A. Mucherino) |
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4. Spheres Unions and Intersections and Some of Their Applications in Molecular Modeling (M. Petitjean) |
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5. Is the Distance Geometry Problem in NP? (N. Beeker, S. Gaubert, C. Glusa, L. Liberti) |
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6. Solving Spatial Constraints with Generalized Distance Geometry (L. Yang) |
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7. A Topological Interpretation of the Walk Distances (P. Chebotarev, M. Deza) |
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8. Distance Geometry Methods for Protein Structure Determination (Z. Voller, Z. Wu) |
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9. Solving the discretizable molecular distance geometry problem by multiple realization trees (P. Nucci, L. Nogueira, C. Lavor) |
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10.-ASAP - An Eigenvector Synchronization Algorithm for the Graph Realization Problem (M. Cucuringu) |
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11. Global Optimization for Atomic Cluster Distance Geometry Problems (M. Locatelli, F. Schoen) |
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12. Solving molecular distance geometry problems using a continuous optimization approach (R. Lima, J.M. Martinez) |
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13. DC Programming Approaches for Distance Geometry Problems (H. Thi, T. Dinh) |
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14. Stochastic Proximity Embedding (D. Agrafiotis, D. Bandyopadhyay, E. Yang) |
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15. Distance Geometry for Realistic Molecular Conformations |
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16. Distance Geometry in Structural Biology (T. Malliavin, A. Mucherino, M. Nilges) |
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17. Using a Distributed SDP Approach to Solve Simulated Protein Molecular Conformation Problems (X. Fang, K-C. Toh) |
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18. An Overview on Protein Structure Determintion by NMR - Historical and Future Perspectives of the Use of Distance Geometry Methods.-Index |
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Preface |
|
1. Universal Rigidity of Bar Frameworks in General Position (A. Alfakih) |
|
2. Mixed Volume and Distance Geometry Techniques for Counting Euclidean Embeddings of Rigid Graphs (I. Emiris, E. Tsigaridas, A. Varvitsiotis) |
|
3. (The discretizable molecular distance Geometry Problem Seems Easier on Proteins (L. Liberti, C. Lavor, A. Mucherino) |
|
4. Spheres Unions and Intersections and Some of Their Applications in Molecular Modeling (M. Petitjean) |
|
5. Is the Distance Geometry Problem in NP? (N. Beeker, S. Gaubert, C. Glusa, L. Liberti) |
|