Diseases Of The Thyroid Gland – Khavin, Nikolayev

In this post, we will see the book Diseases Of The Thyroid Gland by I. Khavin and O. Nikolayev.

About the book

A book about various diseases of the thyroid gland and their treatments. For each disease the pathogenesis, pathohistology and aetiology along with clinical picture is provided. Finally the ways of treating these diseases are discussed.

The book was translated from Russian (translators name is not mentioned) and was published in 1955 by Foreign Languages Publishing House.

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Contents

 

Chapter I. Structure and Function of the Thyroid Gland 5

Chapter II. Thyrotoxicosis 15

Pathogenesis and Aetiology 15
Clinical Picture 28
Treatment 68

Chapter III. Hypothyroidism and Myxoedema 107

Pathogenesis and Aetiology 107
Clinical Picture 110
Treatment 119
Dysthyroidism 122

Chapter IV. Thyroiditis (Strumitis) 125

Pathogenesis and Aetiology 125
Clinical Picture 126
Treatment 130

Chapter V. Endemic Goitre 132

Definition 132
History 134
Distribution of Endemic Goitre in the World and Pathohistology 136
Aetiology and Pathogenesis 141
Clinical Picture 176
Prophylaxis and Treatment 191

Chapter VI. Malignant Neoplasms of the Thyroid 204

Chapter VII. Surgical Treatment of Thyroid Diseases 220

History 220
Surgical Treatment of Endemic Goitre 224
Surgical Treatment of Basedow’s Disease (Thyrotoxicosis) 238

 

 

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A World We Do Not See – Lev Potkov

In this post, we will see the book A World We Do Not See by Lev Potkov.

About the book

The reading public has always been keenly interested in the world of microscopic beings. And it is not difficult to explain why this is so, for the organisms which can
be seen only through the microscope play an exceeding­ly important role in Nature and in the life of man. It is micro-organisms that are responsible for the rotation of various substances in soil and to a great extent de­termine its productivity. Therefore, it is only natural that microbes occupy such a prominent place in the works of the great Russian soil scientists V. Dokuchayev, P. Kostychev and V. Williams.
The activity of microbes in water reservoirs is also very important as they are the direct producers of fodder for aquatic fauna. Today we know that a number of geological formations owe their existence to microbes, which, consequent­ly, are a potent geological factor. Microbiological methods are now widely used in geological survey, par­ticularly, in petroleum prospecting. Many industries, especially those dealing with fermen­tation and food processing, are based on the action of micro-organisms. Further development of such industries is wholly dependent on the progress of microbiology. The readers hardly need being reminded of the fact that micro-organisms are the cause of various diseases of man, animals and plants. Mankind cannot success­fully control disease without a thorough study of its agents.

Recently, microbes have been discovered which produce therapeutic substances—antibiotics—whose prac­tical application has proved highly effective, so that a
number of diseases formerlv considered incurable no longer constitute a threat to humanity. Antibiotics can be used for the treatment not only of humans, but also of animals and plants. The production of antibiotics is an extensive branch of industry.
We could give many more examples illustrating the importance of microbes, but even the few already mentioned are sufficient to draw attention to this group of organisms and make them the object of thorough study. Russian scientists have made a valuable contribution to microbiology, and the history of the science shall preserve for ever the names of I. Mechnikov, N. Gama- leya, I). Zabolotny, S. Vinogradsky, V. Omelyansky, B. Isachenko, and many other workers. Soviet microbiologists are today further developing the achievements of their teachers on the basis of up-to-date techniques.
It is not easy to describe in popular form the develop­ment and successes of microbiology. The book by L. Potkov is an attempt to solve this task. The author had worked long and assiduously, and we hope his effort will not prove in vain and that the book will meet the requirements of the readers.

The book was translated from Russian by W. Perelman and was published in 1953 by Foreign Languages Publishing House.

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Contents

EDITOR’S NOTE 5

INTRODUCTION 7

CHAPTER I. AN HISTORICAL ESSAY 10
CHAPTER IT. MICROBES 56
CHAPTER II. SOIL, PLANTS AND MICRO-ORGANISMS 81
CHAPTER IV. THE EARHVS HISTORY AND MICRO-ORGANISMS 103
CHAPTER V. MICROBES IN FOOD AND FODDER 117

Wine-Making 117
Production of Alcohol 119
Brewing 121
Kvass 122
Production of Vinegar 123
Bacteria in Milk and Dairy Desine 125
Cheese 128
Bread-Making 131
Sauerkraut and Pickled Cucumbers 133
Silage 134

CHAPTER VI. FOODSTUFFS AND FODDER SPOILT BY MICROORGANISMS 136

Bread 136
Spontaneous Heating in Grain, Flour, Silage and Hay 138
Spoilage Organisms in Milk and Dairy Produce 139
Putrefactive Microbes 141
Diseases of Wine 144

CHAPTER VII. PROTECTION OF FOODSTUFFS FROM SPOILAGE MICRO-ORGANISMS 146

Pickling 148
Canning 148
Cold Storage 149

CHAPTER VIIT. MICROBES IN CHEMICAL INDUSTRY 152

Butyric Acid 152
Citric Acid 152
Lactic Acid 153
Glycerine 153
Acetone and Butyl Alcohol 154
Microbes and the Textile Industry 154
Finishing Textiles 155
Tanning Leather 156
Fermentation of Cellulose 157

CHAPTER IX. MICROBES HARMFUL. TO FUEL, METAL 159

CHAPTER X. MICROBES CAUSING INFECTIOUS DISEASES IN MAN AND ANIMALS AND WOOD 163

Intestinal Diseases (Typhoid Fever and Dysentery) 166
Asiatic Cholera 168
Brucellosis 170
Botulism 172
Smallpox or Variola 173
Diphtheria 175
Typhus 177
Recurrent (Relapsing) Fever 178
Injections by Pyogenic Micro-Organisms 179
Porest-Spring Encephalitis 181
Plague 184
Anthrax 187
Tetanus 192
Rabies (Hydophobia) 194
Tuberculosis 196
Leprosy 199

CHAPTER XI. FIGHT AGAINST PATHOGENIC MICROBES 201

CHAPTER XII. DIRECTED VARIABILITY IN MICROBES 212

EPILOGUA 127

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Computational Methods Of Linear Algebra – Faddeeva

In this post, we will see the book Computational Methods Of Linear Algebra by V. N. Faddeeva.

About the book

English-speaking physicists, mathematicians, and engineers will welcome this first English translation of a unique and valuable Russian work. Translated especially for this edition by Curtis D. Benster, it is a basic work in English that presents a systematic exposition of computational methods of linear algebra— the classical ones, as well as those developed quite recently in Russia and elsewhere, by A. N. Krylov, A. M. Danilevsky, D. K. Faddeev, and others.

This unusual computer’s guide shows in detail how to derive numerical solutions of problems in mathematical physics which are frequently connected with the numerical solution of basic problems of linear algebra. Theory as well as individual practices are given.

The book is divided into three long chapters, with numerous sub-chapters. The first chapter provides the basic material from linear algebra (matrices, linear transformations, the Jordan canonical form, etc.) that is indispensable to what follows. The second chapter describes methods of numerical solution of systems of linear equations. The third chapter provides methods of computing the proper numbers and proper vectors of a matrix.

One of the outstanding and valuable features of this work is the care which has been taken in the preparation of the twenty-three tables which accompany chapters II and III. These tables have been specially rechecked and corrected by the translator, and carefully set (with uniform double-spacing) so as to allow the user to follow the computations throughout with case.

The book was translated from Russian by Curtis D. Benster and was published in 1959.

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Contents

Chapter 1. Basic material from linear algebra 1

§1. Matrices 1
§2. n-Dimensional vector space 23
§3. Linear transformations 33
§4. The Jordan canonical form 49
§5. The concept of limit for vectors and matrices 54

Chapter 2. Systems of linear equations 63

§6. Gauss’s method 65
§7. The evaluation of determinants 72
§8. Compact arrangements for the solution of sacteenogeneyaes linear systems 75
§9. The connection of Gauss’s method with the decomposition of a matrix into factors 79
§10. The square-root method 81
§11. The inversion of a matrix 85
§12. The problem of elimination 90
§13. Correction of the elements of the inverse matrix 99
§14. The inversion of a matrix by partitioning 102
§15. The bordering method 105
§16. The escalator method 111
§17. The method of iteration 117
§18. The preparatory conversion of a system of linear equations into form suitable for the method of iteration 127
§19. Scidel’s method 131
§20. Comparison of the methods 142

Chapter 3. The proper numbers and proper vectors of a matrix 147

§2l. The method of A. N. Krylov 149
§22. The determination of proper vectors by the method of A. N. Krylov 159
§23. Samuelson’s method 161
§24. The method of A. M. Danthcsky 166
§25. Leverrier’s method in D. K. Faddeev’s modification 177
§26. ‘The escalator method 183
§27. ‘The method of interpolation 192
§28. Comparison of the methods 201
§29. Determination of the first proper number of a matrix, First case 202
§30. Improving the convergence of the iterative process 211
§31. Finding the proper numbers next in line 219
§32. Determination of the proper numbers next in line and their proper vectors as well 222
§ 33. Determination of the first proper number 234
§ 34. The case of a matrix with nonlinear elementary divisors 235
§ 35. Improving the convergence of the iterative process for solving
systems of linear equations 239

Bibliography 243
Index 247

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Collection of Problems on Classical Mechanics – Kotkin, Serbo

In this post, we will see the book Collection Of Problems In Classical Mechanics
by G. L. Kotkin; V. G. Serbo.

About the book

This collection is meant for physics students. Its contents correspond roughly to the mechanics course in the textbooks by Landau and Lifshitz (I960), Goldstein (1950), or ter Haar (1964). We hope that the reading of this collection will give pleasure not only to students studying mechanics, but also to people who already know it. We follow the order in which the material is presented by Landau and Lifshitz, except that we start using the Lagrangian equations in § 4. The problems in §§ 1-3 can be solved using the Newtonian equations of motion together with the energy, linear momentum and angular momen­tum conservation laws. As a rule, the solution of a problem is not finished with obtaining the required formulae. It is necessary to analyse the results and this is of great interest and by no means a “mechanical” part of the solution. In particular, it is very desirable to study limiting cases. This is useful not only for checking purposes and for an understanding of the solution obtained, but also for a preliminary analysis of the problem which can be used to learn how to find the motion of a system by intuition. It is also very useful to investigate what happens to a solution, if the conditions of the problem are varied. We have, therefore, suggested further problems at the end of several solutions.

 

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Contents

PREFACE

PROBLEMS

1. Integration of One-dimensional Equations of Motion 3
2. Motion of a Particle in Three-dimensional Potentials 6
3. Scattering in a Given Field. Collisions between Particles 10
4. Lagrangian Equations of Motion. Conservation Laws 13
5. Small Oscillations of Systems with One Degree of Freedom 19
6. Small Oscillations of Systems with Several Degrees of Freedom 24
7. Oscillations of Linear Chains 34
8. Non-linear Oscillations 36
9. Rigid-body motion. Non-inertial Coordinate Systems 38
10. The Hamiltonian Equations of Motion 42
11. Poisson Brackets. Canonical Transformations 44
12. The Hamilton-Jacobi Equation 50
13. Adiabatic Invariants 53

ANSWERS AND SOLUTIONS

1. Integration of One-dimensional Equations of Motion 63
2. Motion of a Particle in Three-dimensional Potentials 73
3. Scattering in a Given Field. Collisions between Particles 110
4. Lagrangian Equations of Motion. Conservation Laws 125
5. Small Oscillations of Systems with One Degree of Freedom 137
6. Small Oscillations of Systems with Several Degrees of Freedom 152
7. Oscillations of Linear Chains 183
8. Non-linear Oscillations 197
9. Rigid-body motion. Non-inertial Coordinate Systems 206
10. The Hamiltonian Equations of Motion 219
11. Poisson Brackets. Canonical Transformations 221
12. The Hamilton-Jacobi Equation 236
13. Adiabatic Invariants 253

REFERENCES 275

INDEX 277

 

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Problems in Electrodynamics – Batygin, Toptygin

In this post, we will see the book Problems In Electrodynamics by V.V. Batygin; I.N. Toptygin
.

About the book

This book contains about 750 problems on classical electrodynamics and its more important applications, including over 150 problems on the special theory of relativity, and about 70 prob­lems on vector and tensor analysis.
In addition to problems illustrating fundamental concepts and laws of electrodynamics, which can be solved by purely mathematical methods, the collection includes a large number of more complicated problems (these are indicated by asterisks). Some of the solutions involve a considerable amount of effort, while others are purely theoretical in nature and follow from a lecture course on electrodynamics (propagation of waves in anisotropic and gyrotropic media, motion of charged particles in the electro­magnetic field, representation of the electromagnetic field by a set of oscillators, and so on). Finally, there are problems which are concerned with topics which are not well covered by existing texts, for example, interaction of charged particles with matter (Chapter XIII), applications of conservation laws to the analysis of collision processes and particle disintegration (Chapter XI), ferro­magnetic resonance (Chapter VI), and so on. The second part of the book gives answers and solutions to a large number of these problems.
Each section is prefaced by a short theoretical introduction in which the necessary formulae are given. These short introductions do not pretend to be complete; more extensive treat­ments will be found in the books listed in the bibliography.

The book was translated from Russian by was published in  by Publishers.

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Contents

Preface iii

Problems Solutions
Chapter I. Vector and tensor calculus 1 185

Chapter II. Electrostatics in vacuum 15 194
Chapter III. Electrostatics of conductors and dielectrics 27 207
Chapter IV. Steady currents 49 240
Chapter V. Magnetostatics 56 247
Chapter VI. Electrical and magnetic properties of matter 68 266
Chapter VII. Quasi-stationary electromagnetic fields 82 286
Chapter VIII. Propagation of electromagnetic waves 93 313
Chapter IX. Electromagnetic oscillations in bounded bodies 113 358
Chapter X. Special theory of relativity 120 375
Chapter XI. Relativistic mechanics 135 391
Chapter XII. Emission of electromagnetic waves 153 420
Chapter XIII. The radiation emitted during the interaction of charged particles with matter 177 462
Appendix I. The 𝛿-function 481
Appendix II. Spherical Legendre functions 234
Appendix III. Cylindrical functions 487

Index 491

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Problems In Quantum Mechanics – Gol’dman, Krivchenkov, Kogan, Galitskii

In this post, we will see the book Problems In Quantum Mechanics
by I.I. Gol’dman, V.D. Krivchenkov, V.I. Kogan, V.M. Galitskii and edited by D. Ter Haar.

About the book

A comprehensive collection of problems of varying degrees of difficulty in nonrelativistic quantum mechanics, with answers and completely worked-out solutions. Among the topics: one-dimensional motion, transmission through a potential barrier, commutation relations, angular momentum and spin, and motion of a particle in a magnetic field. An ideal adjunct to any textbook in quantum mechanics, useful in courses in atomic and nuclear physics, mathematical methods in physics, quantum statistics and applied differential equations.

The book was translated from Russian by was published in  by Publishers.

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Contents

Preface
One dimensional motion (Problems 3, Solutions 81)
Tunnel effect 10, 129
Commutation relations; Heisenberg relations; spreading of wave packets; operators 15, 155
Angular momentum; spin 24, 216
Central field of force 34, 233
Motion of particles in a magnetic field 38, 254
Atoms 42, 270
Molecules 53, 350
Scattering 58, 383
Creation and annihilation operators; density matrix 67, 430
Relativistic wave equations 74, 443
Subject index

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Topics In The Theory Of Random Noise Volumes 1 & 2 – Stratonovich

In this post, we will see two volume book titled Topics In The Theory Of Random Noise by R. L. Stratonovich.

About the books

The present book, in two volumes, is concerned with a variety of topics which have been left to one side, as it were, but which are nevertheless of great practical importance. In particular, we have in mind problems involving the effects of noise on electronic relays and vacuum- tube oscillators. Recently, there has been increased interest in the oper­ation of switching devices and self-excited systems, not only because of the development of methods of coherent radar detection, but also in connection with such problems as increasing the accuracy of time measurements, designing particle accelerators and computing ma­chines, etc. However, the journal literature in these new fields of statistical radio engineering is hard to penetrate. In the present book, noise in relays and oscillators is studied in an organized fashion, from a rather general point of view. Material that can be found in the literature has been systematized, and the results of some original investigations by the author have been included. The physical treatment of the results obtained may be a bit sketchy, but it seems to us that brevity coupled with wide coverage is justified in this instance, since the rapid growth in the total number of published papers has increased the need for some kind of survey, even one resembling a handbook.

Part I of Volume I is devoted to a review of the mathematical results used later in the book. In many places, it has seemed appropriate, for the sake of brevity, to depart from the usual presentation of the basic concepts and results of probability theory. The reader who is not familiar with this necessary background material can refer to any one of a number of textbooks. Those already acquainted with elementary probability theory will find that Part 1 contains a different treatment of certain well-known topics, in addition to some new results. In fact, Part I ought not to be devoid of interest even to mathematicians, provided, of course, that they make due allowances for the heuristic level of rigor adopted.

In Volume I, Part 2 and in Volume II, we systematically use the methods just enumerated to solve specific problems of statistical radio engineering. At the same time, we try to explain the conditions under which the various methods of analyzing noise phenomena are appli­cable. Perhaps some of the methods are given in more detail than is necessary for immediate applications3but this is done with a view to further development of the tools needed for future work. It is reason­able to expect that the progressively more complicated problems which come up in engineering practice will require the use of progressively more sophisticated methods of analysis. The author will regard his task as accomplished if this book serves in some measure to broaden the theoretical outlook of radio scientists, by helping them master certain methods which they may find novel at first. Although the material given here is intended primarily for specialists in the field of statistical radio engineering, it should also interest scientists working in other fields where similar statistical methods can be profitably used.

The book was translated from Russian by Richard A. Silverman and were published in 1963 and 1967.

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Contents

Volume 1

 

Part 1 — GENERAL THEORY OF RANDOM PROCESSES

Chapter 1. Random Functions and Their Statistical Characteristics 3

Chapter 2. Stationary Random Processes and Spectral Densities 21

Chapter 3. Gaussian and Non-Gaussian Random Processes. Quasi-Moment Functions 39

Chapter 4. Markov Processes and Related Processes 55

Chapter 5. Nonstationary Random Processes 131

Chapter 6. Systems of Random Points and Related Random Functions 143

Chapter 7. Narrow-Band Random Processes 177

Part 2 — NONLINEAR TRANSFORMATIONS OF SIGNALS AND NOISE

Chapter 8. Zero-Memory Nonlinear Transformations 206

Chapter 9. Nonlinear transformations with memory, Detection of Random Signals 245

Bibliography 287

Volume 2

Part 1 — PEAKS OF RANDOM FUNCTIONS AND THE EFFECT OF NOISE ON RELAYS

Chapter 1. The Mean Number of Peaks of a Random Function 3

Chapter 2. The Duration of Peaks of a Markov Process 21

Chapter 3. Smoothly Varying Noise and its Effect on Relays 51

Part 2 — NONLINEAR SELF-EXCITED OSCILLATIONS IN THE PRESENCE OF NOISE

Chapter 4. Basic Equations Describing the Operation of an Oscillator in the Presence of Noise 87

Chapter 5. Methods of Solving the Simplified Equations 120

Chapter 6. Effect of Weak Internal Noise on an Oscillator 147

Chapter 7. Effect of Strong External Noise on an Oscillator 170

Chapter 8. Effect of Slowly Varying Ambient Noise on an Oscillator 193

Chapter 9. Synchronization of an Oscillator in the Presence of Noise 222

Chapter 10. Parametric Oscillations 277

Bibliography 323

Index 327

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Bees – Khalifman

In this post, we will see the book Bees by I. Khalifman.

About the book

Today: bee-science is no longer what it used to be. The strict methods of biological analysis on which research has been based have armed experimenters with new facts. Precision technique in experiments and laboratory equipment has allowed deeper penetration into the substance of phenomena and processes. Thanks to this. new knowledge is being accumulated at a rate hitherto unknown. The last discoveries of bee-science are a clear illustration of how the materialistic teaching of Pavlov, merging with Michurin’s teachings in the broad unity of Soviet agrobiology, are enriching theory and showing the way to the transformation of living nature for the benefit of socialist society.

Work on this book was started before the war at an experimental apiary in Zvenigorod, where research in connection with the training of bees was carried out under the direction of Professor A. F. Gubin. But not until 1949 was the book completed at the apiary of the experimental husbandry under the Lenin Academy of Agricultural Science in Gorki Leninskiye.

The illustrations in this edition are original drawings made
by A. Sementsov-Ogiyevsky or drawings by other artists copied by him from various special publications dealing with the biology of bees. The bees represented in the drawings are magnified as compared with the flowers.

The book was translated from Russian (translator’s name is not given) was published in 1951 by Foreign Languages Publishing House

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Contents

FIRST ACQUAINTANCE WITH THE HIVE 9

UNDER THE MAGNIFYING GLASS 28

THE NEST OF THE FOUR-WINGED 66

A LIVING BRUSH 105

A TURN OF THE SPIRAL 134

THE WAY TO NECTAR 176

FROM THE FLOWERS TO THE HIVE 223

SWARMING SEASON 205

DIRECTED FLIGHT 287

A PEEP INTO THE FUTURE 331

 

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Childhood, Boyhood, Youth – Lev Tolstoi

In this post, we will see the trilogy Childhood, Boyhood, Youth by Lev Tolstoi.

About the book

Leo Tolstoy began his trilogy, Childhood, Boyhood, Youth, in his early twenties. Although he would in his old age famously dismiss it as an ‘awkward mixture of fact and fiction’, generations of readers have not agreed, finding the novel to be a charming and insightful portrait of inner growth against the background of a world limned with extraordinary clarity, grace and colour. Evident too in its brilliant account of a young person’s emerging awareness of the world and of his place within it are many of the stances, techniques and themes that would come to full flower in the immortal War and Peace and Anna Karenina, and in the other great works of Tolstoy’s maturity.

The book was translated from Russian (translator’s name is not mentioned)  and was designed by D. Bisti. The book was published in 1963 by Foreign Languages Publishing House.

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Contents

CHILDHOOD

Chapter I. The Tutor, Karl Ivanich 11
Chapter II. Mamma 17
Chapter III. Papa 20
Chapter IV. Lessons 24
Chapter V. The Pilgrim 28
Chapter VI. Preparations for the Hunt 33
Chapter VII, The Hunt 35
Chapter VIII. Games 40
Chapter 1X. Something Like First Love 42
Chapter X. What Kind of a Man Was My Father? 44
Chapter XI. In the Study and the Drawing Room 46
Chapter XII. Grisha 50
Chapter XIII. Natalya Savishna 53
Chapter XIV. Parting 57
Chapter XV. Childhood 62
Chapter XVI. Verses 65
Chapter XVII. Princess Kornakova 71
Chapter XVIII, Prince Ivan Ivanich 75
Chapter XIX. The Ivins 80
Chapter XX. We Have Visitors 87
Chapter XXI. Before the Mazurka 92
Chapter XXII, The Mazurka 96
Chapter XXIII. After the Mazurka 99
Chapter XXIV. In Bed 103
Chapter XXV. The Letter 105
Chapter XXVI. What Awaited Us in the Country 110
Chapter XXVII. Sorrow 113
Chapter XXVIII. The Last Sad Memories 118

BOYHOOD

Chapter I. A Journey without Relays 131
Chapter II. The Thunder-Storm 138
Chapter III. New Views 143
Chapter IV. In Moscow 147
Chapter V. The Elder Brother 149
Chapter VI. Masha 152
Chapter VII. Shot 154
Chapter VIII. Karl Ivanich’s. History 158
Chapter IX. Continuation of the Preceding 162
Chapter X. Continuation 166
Chapter XI. Bad Marks 168
Chapter XII. The Little Key 174
Chapter XIII. The Traitress 176
Chapter XIV. Eclipse 178
Chapter XV. Reverie 181
Chapter XVI. No Meal without Grinding 185
Chapter XVII. Hatred 190
Chapter XVIII. The Maids’ Room 192
Chapter XIX. Boyhood 197
Chapter XX. Volodya 201
Chapter XXI. Katenka and Lyubochka 204
Chapter XXII. Papa 206
Chapter XXIII Grandmamma 209
Chapter XXIV. I 211
Chapter XXV. Volodya’s Friends 212
Chapter XXVI. Discussions 214
Chapter XXVII. The Beginning of Friendship 219

YOUTH

Chapter I. What I Consider the pean of My Youth 225
Chapter II. Spring 226
Chapter III. Reveries 230
Chapter IV. Our Family Circle 234
Chapter V. Rules Bon 238
Chapter VI. Confession 240
Chapter VII. The Trip to the Monastery 242
Chapter VIII. A Second Confession 246
Chapter 1X. How I Prepare for Examination 248
Chapter X. The History Examination 251
Chapter XI. The Mathematics Examination 256
Chapter XII, The Latin Examination 260
Chapter XIII. I Am Grown Up 263
Chapter XIV. How Volodya and Dubkov Occupied Themselves 269
Chapter XV. My Success Is Celebrated 273
Chapter XVI. The Quarrel 277
Chapter XVII. I Prepare To Pay Some Calls 282
Chapter XVIII. The Valakhins 285
Chapter XIX. The Kornakovs 291
Chapter XX, The Ivins 294
Chapter XXI. Prince Ivan Ivanich 298
Chapter XXII. An Intimate Conversation with My Friend 301
Chapter XXIII. The Nekhlyudovs 306
Chapter XXIV. Love 311
Chapter XXV. I Become Better Acquainted 316
Chapter XXVI. I Show Myself at my Best 321
Chapter XXVII. Dmitri 325
Chapter XXVIII. In the Country 330
Chapter XXIX. Our Attitude to the Girls 335
Chapter XXX. My Occupations 340
Chapter XXXI. Comme II Faut 344
Chapter XXXII. Youth 347
Chapter XXXIII. Neighbours 354
Chapter XXXIV. Father’s Marriage 358
Chapter XXXV. How We Received the News 362
Chapter XXXVI. University 367
Chapter XXXVII. Affairs of the Heart 372
Chapter XXXVIII. Society 375
Chapter XXXIX, The Carouse 378
Chapter XL. My Friendship with the Nekhlyudovs 382
Chapter XLI. My Friendship with Nekhlyudov 386
Chapter XLII. The Stepmother 391
Chapter XLII. New Comrades 397
Chapter XLIV. Zukhin and Semenov 404
Chapter XLV. I Fail 410

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General Chemistry – Glinka

In this post, we will see the book General Chemistry by N. Glinka.

About the book

This is a translation of textbook “General Chemistry” for students in non-chemical colleges of the USSR. It may be used as a supplementary reading materials for technical school students specializing in chemistry and for persons studying the subject by the way of self-education.

The book was translated from Russian by David Sobolev was published in 1958 by Foreign Languages Publishing House.

PS: Scan quality is not great but is mostly readable, OCR result has been horrible.

Credits to original uploader.

You can get the book here.

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Contents

CHAPTER I. INTRODUCTION 11
CHAPTER II. ATOMS AND MOLECULES
CHAPTER III. PERIODIC LAW OF MENDELEYEV 76
CHAPTER IV. ATOMIC STRUCTURE 94
CHAPTER V. STRUCTURE OF MOLECULES 120
CHAPTER VI. STRUCTURE OF SOLID SUBSTANCES 136
CHAPTER VII. DEVELOPMENT OF THE PERIODIC LAW 150
CHAPTER VIII. CHEMICAL KINETICS AND CHEMICAL EQUILIBRIUM 174
CHAPTER IX. HYDROGEN 190
CHAPTER X. WATER. SOLUTIONS 203
CHAPTER XI. PROPERTIES OF SOLUTIONS 223
CHAPTER XII. THEORY OF ELECTROLYTIC DISSOCIATION 234
CHAPTER XIII. AIR. THE INERT GASES 283
CHAPTER XIV. THE HALOGENS 290
CHAPTER XV. THE OXYGEN GROUP 317
CHAPTER XVI. THE NITROGEN GROUP 357
CHAPTER XVII. THE CARBON GROUP 399
CHAPTER XVIII. GENERAL PROPERTIES OF METALS 490
CHAPTER XIX. FIRST GROUP OF THE PERIODIC TABLE 529
CHAPTER XX. THEORY OF FORMATION OF COMPLEX COMPOUNDS 555
CHAPTER XXI. SECOND GROUP OF THE PERIODIC TABLE 565
CHAPTER XXII. THIRD GROUP OF THE PERIODIC TABLE 584
CHAPTER XXIII. METALS OF THE FOURTH AND FIFTH GROUPS OF THE PERIODIC TABLE 597
CHAPTER XXIV. METALS OF THE SIXTH AND SEVENTH GROUPS OF THE PERIODIC TABLE 617
CHAPTER XXV. EIGHTH GROUP OF THE PERIODIC TABLE 631
CHAPTER XXVI. ATOMIC NUCLEUS 652
Appendix. Transformations of Radioactive Elements 671

 

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