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1. |
Record Nr. |
UNISALENTO991004269636907536 |
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Autore |
Ferrari, Franco |
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Titolo |
Lirici greci / Franco Ferrari |
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Descrizione fisica |
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Formato |
Materiale a stampa |
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Livello bibliografico |
Monografia |
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2. |
Record Nr. |
UNINA9911006932603321 |
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Autore |
Raffa Patrizio |
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Titolo |
Chemical Enhanced Oil Recovery : Advances in Polymer Flooding and Nanotechnology / / Pablo Druetta, Patrizio Raffa |
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Pubbl/distr/stampa |
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Berlin ; ; Boston : , : De Gruyter, , [2019] |
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©2019 |
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ISBN |
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9781523154258 |
152315425X |
9783110640434 |
3110640430 |
9783110640250 |
3110640252 |
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Descrizione fisica |
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1 online resource (186 pages) |
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Collana |
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Lingua di pubblicazione |
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Formato |
Materiale a stampa |
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Livello bibliografico |
Monografia |
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Note generali |
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Nota di contenuto |
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Frontmatter -- Contents -- List of Abbreviations -- List of Symbols -- 1. An introduction to chemical enhanced oil recovery -- 2. Polymer flooding -- 3. Numerical simulation of chemical EOR -- 4. |
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Compositional simulation applied to EOR polymer flooding -- 5. Nanotechnology in enhanced oil recovery -- Index |
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This book aims at presenting, describing, and summarizing the latest advances in polymer flooding regarding the chemical synthesis of the EOR agents and the numerical simulation of compositional models in porous media, including a description of the possible applications of nanotechnology acting as a booster of traditional chemical EOR processes. A large part of the world economy depends nowadays on non-renewable energy sources, most of them of fossil origin. Though the search for and the development of newer, greener, and more sustainable sources have been going on for the last decades, humanity is still fossil-fuel dependent. Primary and secondary oil recovery techniques merely produce up to a half of the Original Oil In Place. Enhanced Oil Recovery (EOR) processes are aimed at further increasing this value. Among these, chemical EOR techniques (including polymer flooding) present a great potential in low- and medium-viscosity oilfields. • Describes recent advances in chemical enhanced oil recovery. • Contains detailed description of polymer flooding and nanotechnology as promising boosting tools for EOR. • Includes both experimental and theoretical studies. About the Authors Patrizio Raffa is Assistant Professor at the University of Groningen. He focuses on design and synthesis of new polymeric materials optimized for industrial applications such as EOR, coatings and smart materials. He (co)authored about 40 articles in peer reviewed journals. Pablo Druetta works as lecturer at the University of Groningen (RUG) and as engineering consultant. He received his Ph.D. from RUG in 2018 and has been teaching at a graduate level for 15 years. His research focus lies on computational fluid dynamics (CFD). |
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3. |
Record Nr. |
UNINA9911007077603321 |
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Autore |
Kraut Edgar A |
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Titolo |
Fundamentals of Mathematical Physics |
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Pubbl/distr/stampa |
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Newburyport, : Dover Publications, 2013 |
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ISBN |
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0-486-13160-2 |
1-62198-611-X |
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Edizione |
[1st ed.] |
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Descrizione fisica |
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1 online resource (1001 p.) |
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Collana |
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Disciplina |
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Soggetti |
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Mathematical physics |
Engineering & Applied Sciences |
Applied Physics |
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Materiale a stampa |
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Livello bibliografico |
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Note generali |
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Description based upon print version of record. |
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Nota di contenuto |
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Title Page; Copyright Page; preface; errata; Table of Contents; CHAPTER ONE - vector algebra; INTRODUCTION; 1-1 DEFINITIONS; 1-2 EQUALITY OF VECTORS AND NULL VECTORS; 1-3 VECTOR OPERATIONS; 1-4 EXPANSION OF VECTORS; 1-5 VECTOR IDENTITIES; 1-6 PROBLEMS AND APPLICATIONS; CHAPTER TWO - matrix and tensor algebra; 2-1 DEFINITIONS; 2-2 EQUALITY OF MATRICES AND NULL MATRICES; 2-3 MATRIX OPERATIONS; 2-4 DETERMINANTS; 2-5 SPECIAL MATRICES; 2-6 SYSTEMS OF LINEAR EQUATIONS; 2-7 LINEAR OPERATORS; 2-8 EIGENVALUE PROBLEMS; 2-9 DIAGONALIZATION OF MATRICES; 2-10 SPECIAL PROPERTIES OF HERMITIAN MATRICES |
2-11 TENSOR ALGEBRA2-12 TENSOR OPERATIONS; 2-13 TRANSFORMATION PROPERTIES OF TENSORS; 2-14 SPECIAL TENSORS; 2-15 PROBLEMS AND APPLICATIONS; CHAPTER THREE - vector calculus; 3-1 ORDINARY VECTOR DIFFERENTIATION; 3-2 PARTIAL VECTOR DIFFERENTIATION; 3-3 VECTOR OPERATIONS IN CYLINDRICAL AND SPHERICAL COORDINATE SYSTEMS; 3-4 DIFFERENTIAL VECTOR IDENTITIES; 3-5 VECTOR INTEGRATION OVER A CLOSED SURFACE; 3-6 THE DIVERGENCE THEOREM; 3-7 THE GRADIENT THEOREM; 3-8 THE CURL THEOREM; 3-9 VECTOR INTEGRATION OVER A CLOSED CURVE; 3-10 THE TWO-DIMENSIONAL DIVERGENCE THEOREM |
3-11 THE TWO-DIMENSIONAL GRADIENT THEOREM3-12 THE TWO- |
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DIMENSIONAL CURL THEOREM; 3-13 MNEMONIC OPERATORS; 3-14 KINEMATICS OF INFINITESIMAL VOLUME, SURFACE, AND LINE ELEMENTS; 3-15 KINEMATICS OF A VOLUME INTEGRAL; 3-16 KINEMATICS OF A SURFACE INTEGRAL; 3-17 KINEMATICS OF A LINE INTEGRAL; 3-18 SOLID ANGLE; 3-19 DECOMPOSITION OF A VECTOR FIELD INTO SOLENOIDAL AND IRROTATIONAL PARTS; 3-20 INTEGRAL THEOREMS FOR DISCONTINUOUS AND UNBOUNDED FUNCTIONS; 3-21 PROBLEMS AND APPLICATIONS; CHAPTER FOUR - functions of a complex variable; 4-1 INTRODUCTION; 4-2 DEFINITIONS; 4-3 COMPLEX ALGEBRA |
4-4 DOMAIN OF CONVERGENCE4-5 ANALYTIC FUNCTIONS; 4-6 CAUCHY'S APPROACH; 4-7 CAUCHY'S INTEGRAL THEOREM; 4-8 CAUCHY'S INTEGRAL REPRESENTATION OF AN ANALYTIC FUNCTION THEOREM:; 4-9 TAYLOR'S SERIES; 4-10 CAUCHY'S INEQUALITIES; 4-11 ENTIRE FUNCTIONS; 4-12 RIEMANN'S THEORY OF FUNCTIONS OF A COMPLEX VARIABLE; 4-13 PHYSICAL INTERPRETATION; 4-14 FUNCTIONS DEFINED ON CURVED SURFACES; 4-15 LAURENT'S SERIES; 4-16 SINGULARITIES OF AN ANALYTIC FUNCTION; 4-17 MULTIVALUED FUNCTIONS; 4-18 RESIDUES; 4-19 RESIDUE AT INFINITY; 4-20 GENERALIZED RESIDUE THEOREM OF CAUCHY; 4-21 PROBLEMS AND APPLICATIONS |
CHAPTER FIVE - integral transforms5-1 INTRODUCTION; 5-2 ORTHOGONAL FUNCTIONS; 5-3 DIRAC'S NOTATION; 5-4 ANALOGY BETWEEN EXPANSION IN ORTHOGONAL FUNCTIONS AND EXPANSION IN ORTHOGONAL VECTORS; 5-5 LINEAR INDEPENDENCE OF FUNCTIONS; 5-6 MEAN-SQUARE CONVERGENCE OF AN EXPANSION IN ORTHOGONAL FUNCTIONS; 5-7 INTEGRATION AND DIFFERENTIATION OF ORTHOGONAL EXPANSIONS; 5-8 POINTWISE CONVERGENCE OF AN ORTHOGONAL EXPANSION; 5-9 GIBBS'S PHENOMENON; 5-10 THE FINITE SINE TRANSFORM; 5-11 THE FINITE COSINE TRANSFORM; 5-12 PROPERTIES OF FINITE FOURIER TRANSFORMS |
5-13 CONNECTION WITH CLASSICAL THEORY OF FOURIER SERIES |
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Sommario/riassunto |
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Indispensable for students of modern physics, this text provides the necessary background in mathematics for the study of electromagnetic theory and quantum mechanics. Clear discussions explain the particulars of vector algebra, matrix and tensor algebra, vector calculus, functions of a complex variable, integral transforms, linear differential equations, and partial differential equations. This volume collects under one cover the mathematical ideas formerly available only by taking many separate courses. It offers in-depth treatments, with a minimum of mathematical formalism. Suitable for stu |
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