On systems of equations over free partially commutative groups / [electronic resource] Montserrat Casals-Ruiz, Ilya Kazachkov.

By: Casals-Ruiz, MontserratContributor(s): Kazachkov, IlyaMaterial type: TextTextSeries: Memoirs of the American Mathematical Society ; no. 999.Publication details: Providence, R.I. : American Mathematical Society, c2010Description: 1 online resource (vii, 153 p. : ill.)ISBN: 9781470406165 (online)Subject(s): Equations, Abelian | Abelian groupsAdditional physical formats: On systems of equations over free partially commutative groups /DDC classification: 512/.25 LOC classification: QA215 | .C37 2010Online resources: Contents | Contents
Contents:
Chapter 1. Introduction Chapter 2. Preliminaries Chapter 3. Reducing systems of equations over $\mathbb {G}$ to constrained generalised equations over $\mathbb {F}$ Chapter 4. The process: Construction of the tree T Chapter 5. Minimal solutions Chapter 6. Periodic structures Chapter 7. The finite tree $T_0(\Omega )$ and minimal solutions Chapter 8. From the coordinate group $\mathbb {G}_{R(\Omega ^*)}$ to proper quotients: The decomposition tree $T_{\mathrm {dec}}$ and the extension tree $T_{\mathrm {ext}}$ Chapter 9. The solution tree $T_{\mathrm {sol}}(\Omega )$ and the main theorem
Item type: E-BOOKS
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Link to resource Available EBK13452

"July 2011, volume 212, number 999 (end of volume)."

Includes bibliographical references and index.

Chapter 1. Introduction Chapter 2. Preliminaries Chapter 3. Reducing systems of equations over $\mathbb {G}$ to constrained generalised equations over $\mathbb {F}$ Chapter 4. The process: Construction of the tree T Chapter 5. Minimal solutions Chapter 6. Periodic structures Chapter 7. The finite tree $T_0(\Omega )$ and minimal solutions Chapter 8. From the coordinate group $\mathbb {G}_{R(\Omega ^*)}$ to proper quotients: The decomposition tree $T_{\mathrm {dec}}$ and the extension tree $T_{\mathrm {ext}}$ Chapter 9. The solution tree $T_{\mathrm {sol}}(\Omega )$ and the main theorem

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Electronic reproduction. Providence, Rhode Island : American Mathematical Society. 2012

Mode of access : World Wide Web

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