Self-excited vibration: theory, paradigm, and research methods
Gespeichert in:
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| Format: | Buch |
| Sprache: | English |
| Veröffentlicht: |
[Beijing]
Tsinghua Univ. Press [u.a.]
2011
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| Schriftenreihe: | TUB-Springer project
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| Schlagworte: | |
| Online-Zugang: | Inhaltstext Inhaltsverzeichnis |
| Beschreibung: | Parallelsachtitel und Rückseite des Haupttitelblattes in chinesisch |
| Beschreibung: | X, 399 S. graph. Darst. |
| ISBN: | 9787302242963 9783540697404 |
Internformat
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| 245 | 1 | 0 | |a Self-excited vibration |b theory, paradigm, and research methods |c Wenjing Ding |
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| 300 | |a X, 399 S. |b graph. Darst. | ||
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CONTENTS
CHAPTER 1 INTRODUCTION 1
1.1 MAIN FEATURES O F SELF-EXCITED VIBRATION. 1
1.1.1 NATURAL VIBRATION IN CONSERVATIVE SYSTEMS 1
1.1.2 FORCED VIBRATION UNDER PERIODIC EXCITATIONS 3
1.1.3 PARAMETRIC VIBRATION 6
1.1.4 SELF-EXCITED VIBRATION 9
1.2 CONVERSION BETWEEN FORCED VIBRATION AND SELF-EXCITED VIBRATION 12
1.3 EXCITATION MECHANISMS O F SELF-EXCITED VIBRATION 13
1.3.1 ENERGY MECHANISM 13
1.3.2 FEEDBACK MECHANISM 15
1.4 A CLASSIFICATION O F SELF-EXCITED VIBRATION SYSTEMS 16
1.4.1 DISCRETE SYSTEM 17
1.4.2 CONTINUOUS SYSTEM 17
1.4.3 HYBRID SYSTEM 18
1.5 OUTLINE O F THE BOOK 18
REFERENCES 20
CHAPTER 2 GEOMETRICAL METHOD 21
2.1 STRUCTURE O F PHASE PLANE 21
2.2 PHASE DIAGRAMS O F CONSERVATIVE SYSTEMS 23
2.2.1 PHASE DIAGRAM O F A SIMPLE PENDULUM 23
2.2.2 PHASE DIAGRAM O F A CONSERVATIVE SYSTEM 24
2.3 PHASE DIAGRAMS O F NONCONSERVATIVE SYSTEMS 25
2.3. L PHASE DIAGRAM O F DAMPED LINEAR VIBRATOR 25
2.3.2 PHASE DIAGRAM O F DAMPED NONLINEAR VIBRATOR .28
2.4 CLASSIFICATION O F EQUILIBRIUM POINTS O F DYNAMIC SYSTEMS 32 2.4.1
LINEAR APPROXIMATION AT EQUILIBRIUM POINT 32
2.4.2 CLASSIFICATION O F EQUILIBRIUM POINTS 33
2.4.3 TRANSITION BETWEEN TYPES O F EQUILIBRIUM POINTS 35
2.5 THE EXISTENCE O F LIMIT CYCLE O F AN AUTONOMOUS SYSTEM 36
2.5.1 THE INDEX O F A CLOSED CURVE WITH RESPECT TO VECTOR FIELD 36 2.5.2
THEOREMS ABOUT THE INDEX O F EQUILIBRIUM POINT 39
2.5.3 THE INDEX O F EQUILIBRIUM POINT AND LIMIT CYCLE 39
III
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2.5.4 THE EXISTENCE O F A LIMIT CYCLE 40
2.6 SOFT EXCITATION AND HARD EXCITATION O F SELF-EXCITED VIBRATION 42
2.6.1 DEFINITION O F STABILITY O F LIMIT CYCLE 43
2.6.2 COMPANION RELATIONS 43
2.6.3 SOFT EXCITATION AND HARD EXCITATION 45
2.7 SELF-EXCITED VIBRATION IN STRONGLY NONLINEAR SYSTEMS 46
2.7.1 WAVEFORMS O F SELF-EXCITED VIBRATION 46
2.7.2 RELAXATION VIBRATION 47
2.7.3 SELF-EXCITED VIBRATION IN A NON-SMOOTH DYNAMIC SYSTEM 49 2.8
MAPPING METHOD AND ITS APPLICATION 52
2.8.1 POINCARE MAP 52
2.8.2 PIECEWISE LINEAR SYSTEM 55
2.8.3 APPLICATION O F THE MAPPING METHOD 56
REFERENCES 58
CHAPTER 3 STABILITY METHODS 59
3.1 STABILITY O F EQUILIBRIUM POSITION 59
3.1.1 EQUILIBRIUM POSITION O F AUTONOMOUS SYSTEM 59
3.1.2 FIRST APPROXIMATION EQUATION O F A NONLINEAR AUTONOMOUS SYSTEM 60
3.1.3 DEFINITION O F STABILITY O F EQUILIBRIUM POSITION 60
3.1.4 FIRST APPROXIMATION THEOREM O F STABILITY OF EQUILIBRIUM POSITION
61
3.2 AN ALGEBRAIC CRITERION FOR STABILITY O F EQUILIBRIUM POSITION 62
3.2.1 EIGENVALUES O F LINEAR ORDINARY DIFFERENTIAL EQUATIONS 62 3.2.2
DISTRIBUTION O F EIGENVALUES O F A ASYMPTOTIC STABLE SYSTEM 63
3.2.3 HURWITZ CRITERION 63
3.3 A GEOMETRIC CRITERION FOR STABILITY O F EQUILIBRIUM POSITION 65
3.3.1 HODOGRAPH O F COMPLEX VECTOR D( I CO) 65
3.3.2 ARGUMENT O F HODOGRAPH O F COMPLEX VECTOR D(IA ) 66 3.3.3
GEOMETRIC CRITERION FOR STABILITY O F EQUILIBRIUM POSITION 67 3.3.4
COEFFICIENT CONDITION CORRESPONDING TO THE SECOND TYPE O F CRITICAL
STABILITY 68
3.4 PARAMETER CONDITION FOR STABILITY O F EQUILIBRIUM POSITION 70 3.4.1
STABLE REGION IN COEFFICIENT SPACE 70
3.4.2 STABLE REGION IN PARAMETER SPACE : 71
3.4.3 PARAMETER PERTURBATION ON THE BOUNDARIES O F STABLE REGION 73 3.5
A QUADRATIC FORM CRITERION FOR STABILITY O F EQUILIBRIUM POSITION 75
3.5.1 LINEAR EQUATIONS O F MOTION O F HOLONOMIC SYSTEM 75 3.5.2
QUADRATIC FORM O F EIGENVECTORS O F A HOLONOMIC SYSTEM 76
3.5.3 QUADRATIC FORM CRITERION FOR A HOLONOMIC SYSTEM 78
I V
IMAGE 3
3.5.4 INFLUENCE O F CIRCULATORY FORCE ON STABILITY OF
EQUILIBRIUM POSITION 78
REFERENCES 79
CHAPTER 4 QUANTITATIVE METHODS 80.
4.1 CENTER MANIFOLD 80
4.1.1 CONCEPT O F FLOW 80
4.1.2 HARTMAN-GROBMAN THEOREM 82
4.1.3 CENTER MANIFOLD THEOREM 83
4.1.4 EQUATION O F CENTER MANIFOLD 85
4.2 HOPF BIFURCATION METHOD 87
4.2.1 POINCARE-BIRKHOFF NORMAL FORM 87
4.2.2 POINCARE-ANDRONOV-HOPF BIFURCATION THEOREM 91
4.2.3 HOPF BIFURCATION METHOD 94
4.3 LINDSTEDT-POINCARE METHOD 96
4.3.1 FORMULATION O F EQUATIONS 96
4.3.2 PERIODIC SOLUTION O F THE VAN DER POL EQUATION 98
4.4 AN AVERAGING METHOD O F SECOND-ORDER AUTONOMOUS SYSTEM 100 4.4.1 '
FORMULATION O F EQUATIONS 100
4.4.2 PERIODIC SOLUTION O F RAYLEIGH EQUATION 102
4.5 METHOD O F MULTIPLE SCALES FOR A SECOND-ORDER AUTONOMOUS SYSTEM 103
4.5.1 FORMULATION O F EQUATION SYSTEM 103
4.5.2 FORMULATION O F PERIODIC SOLUTION 104
4.5.3 PERIODIC SOLUTION O F VAN DER POL EQUATION 105
REFERENCES 107
CHAPTER 5 ANALYSIS METHOD FOR CLOSED-LOOP SYSTEM 108
5.1 MATHEMATICAL MODEL IN FREQUENCY DOMAIN 108
5.1.1 CONCEPTS RELATED TO THE CLOSED-LOOP SYSTEM 108
5.1.2 TYPICAL COMPONENTS 110
5.1.3 LAPLACE TRANSFORMATION I L L
5.1.4 TRANSFER FUNCTION 112
5.1.5 BLOCK DIAGRAM O F CLOSED-LOOP SYSTEMS 113
5.2 NYQUIST CRITERION 114
5.2.1 FREQUENCY RESPONSE 114
5.2.2 NYQUIST CRITERION 116
5.2.3 APPLICATION O F NYQUIST CRITERION 118
5.3 A FREQUENCY CRITERION FOR ABSOLUTE STABILITY O F A NONLINEAR
CLOSED-LOOP SYSTEM 121
5.3.1 ABSOLUTE STABILITY 121
5.3.2 BLOCK DIAGRAM MODEL O F NONLINEAR CLOSED-LOOP SYSTEMS .122
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5.3.3 POPOV THEOREMS 123
5.3.4 APPLICATION O F POPOV THEOREM 125
5.4 DESCRIBING FUNCTION METHOD 127
5.4.1 BASIC PRINCIPLE 127.
5.4.2 DESCRIBING FUNCTION 128
5.4.3 AMPLITUDE AND FREQUENCY O F SELF-EXCITED VIBRATION 130 5.4.4
STABILITY O F SELF-EXCITED VIBRATION 131
5.4.5 APPLICATION O F DESCRIBING FUNCTION METHOD 131
5.5 QUADRATIC OPTIMAL CONTROL 133
5.5.1 QUADRATIC OPTIMAL STATE CONTROL 134
5.5.2 OPTIMAL OUTPUT CONTROL 136
5.5.3 APPLICATION O F QUADRATIC OPTIMAL CONTROL 137
REFERENCES ' 139
CHAPTER 6 STICK-SLIP VIBRATION 140
6.1 MATHEMATICAL DESCRIPTION O F FRICTION FORCE 140
6.1.1 PHYSICAL BACKGROUND O F FRICTION FORCE 141
6.1.2 THREE KINDS O F MATHEMATICAL DESCRIPTION O F FRICTION FORCE '. 141
6.2 STICK-SLIP MOTION 145
6.2.1 A SIMPLE MODEL FOR STUDYING STICK-SLIP MOTION 145
6.2.2 NON-SMOOTH LIMIT CYCLE CAUSED BY FRICTION 147
6.2.3 FIRST TYPE O F EXCITATION EFFECTS FOR STICK-SLIP MOTION 148 6.3
HUNTING IN FLEXIBLE TRANSMISSION DEVICES 148
6.3.1 A MECHANICAL MODEL AND ITS EQUATION O F MOTION 149
6.3.2 PHASE PATH EQUATIONS IN VARIOUS STAGES O F HUNTING MOTION 151
6.3.3 TOPOLOGICAL STRUCTURE O F THE PHASE DIAGRAM 153
6.3.4 CRITICAL PARAMETER EQUATION FOR THE OCCURRENCE O F HUNTING 156
6.4 ASYMMETRIC DYNAMIC COUPLING CAUSED BY FRICTION FORCE 159 6.4.1
MECHANICAL MODEL AND EQUATIONS O F MOTION 159
6.4.2 STABILITY O F CONSTANT VELOCITY MOTION O F DYNAMIC SYSTEM 161
6.4.3 SECOND TYPE O F EXCITATION EFFECT FOR STICK-SLIP MOTION 164
REFERENCES 166
CHAPTER 7 DYNAMIC SHIMMY O F FRONT WHEEL 167
7.1 PHYSICAL BACKGROUND O F TIRE FORCE 167
7.1.1 TIRE FORCE 168
7.1.2 CORNERING FORCE 169
7.1.3 ANALYTICAL DESCRIPTION O F CORNERING FORCE 170
7.1.4 LINEAR MODEL FOR CORNERING FORCE 172
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7.2 POINT CONTACT THEORY 174
7.2.1 CLASSIFICATION O F POINT CONTACT THEORY 174
7.2.2 NONHOLONOMIC CONSTRAINT 176
7.2.3 POTENTIAL ENERGY O F A ROLLING TIRE 177
7.3 DYNAMIC SHIMMY O F FRONT WHEEL 179
7.3.1 ISOLATED FRONT WHEEL MODEL 179
7.3.2 STABILITY O F FRONT WHEEL UNDER STEADY ROLLING 181
7.3.3 STABLE REGIONS IN PARAMETER PLANE 182
7.3.4 INFLUENCE O F SYSTEM PARAMETERS ON DYNAMIC SHIMMY O F FRONT WHEEL
183
7.4 DYNAMIC SHIMMY O F FRONT WHEEL COUPLED WITH VEHICLE 184 7.4.1 A
SIMPLIFIED MODEL O F A FRONT WHEEL SYSTEM 184
7.4.2 MATHEMATICAL MODEL O F THE FRONT WHEEL SYSTEM 185
7.4.3 STABILITY O F STEADY ROLLING O F THE FRONT WHEEL SYSTEM 187 7.4.4
PREVENTION O F DYNAMIC SHIMMY IN DESIGN STAGE 189 REFERENCES 190
CHAPTER 8 ROTOR WHIRL 191
8.1 MECHANICAL MODEL O F ROTOR IN PLANAR WHIRL 191
8.1.1 CLASSIFICATION O F ROTOR WHIRLS 192
8.1.2 MECHANICAL MODEL O F WHIRLING ROTOR 193
8.2 FLUID-FILM FORCE 195
8.2.1 OPERATING MECHANISM O F HYDRODYNAMIC BEARINGS 195 8.2.2 REYNOLDS'
EQUATION 196
8.2.3 PRESSURE DISTRIBUTION ON JOURNAL SURFACE 199
8.2.4 LINEARIZED FLUID FILM FORCE 202
8.2.5 CONCENTRATED PARAMETER MODEL O F FLUID FILM FORCE 204 8.2.6 LINEAR
EXPRESSIONS O F SEAL FORCE 207
8.3 OIL WHIRL AND OIL WHIP 208
8.3.1 HOPF BIFURCATION LEADING TO OIL WHIRL O F ROTOR 208
8.3.2 THRESHOLD SPEED AND WHIRL FREQUENCY 212
8.3.3 INFLUENCE O F SHAFT ELASTICITY ON THE OIL WHIRL O F ROTOR 215
8.3.4 INFLUENCE O F EXTERNAL DAMPING ON OIL WHIRL 218
8.3.5 OIL WHIP 222
8.4 INTERNAL DAMPING IN DEFORMED ROTATION SHAFT 226
8.4.1 PHYSICAL BACKGROUND O F INTERNAL FORCE O F ROTATION SHAFT 226
8.4.2 ANALYTICAL EXPRESSION O F INTERNAL FORCE O F ROTATION SHAFT 227
8.4.3 THREE COMPONENTS O F INTERNAL FORCE O F ROTATION SHAFT 231 8.5
ROTOR WHIRL EXCITED BY INTERNAL DAMPING 232
8.5.1 A SIMPLE MODEL O F INTERNAL DAMPING FORCE O F DEFORMED ROTATING
SHAFT 232
8.5.2 SYNCHRONOUS WHIRL O F ROTOR WITH UNBALANCE 233
8.5.3 SUPERSYNCHRONOUS WHIRL 236
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IMAGE 6
8.6 CAUSE AND PREVENTION O F ROTOR WHIRL 237
8.6.1 STRUCTURE O F EQUATION O F MOTION 238
8.6.2 COMMON CAUSES O F TWO KINDS O F ROTOR WHIRLS 239
8.6.3 PREVENTING THE ROTOR FROM WHIRLING 239
REFERENCES 240
CHAPTER 9 SELF-EXCITED VIBRATIONS FROM INTERACTION O F STRUCTURES AND
FLUID 243
9.1 VORTEX RESONANCE IN FLEXIBLE STRUCTURES 243
9.1.1 VORTEX SHEDDING 244
9.1.2 PREDOMINATE FREQUENCY 246
9.1.3 WAKE OSCILLATOR MODEL 249
9.1.4 AMPLITUDE PREDICTION 253
9.1.5 REDUCTION O F VORTEX RESONANCE 254
9.2 FLUTTER IN CANTILEVERED PIPE CONVEYING FLUID 255
9.2.1 LINEAR MATHEMATICAL MODEL 255
9.2.2 CRITICAL PARAMETER CONDITION 258
9.2.3 HOPF BIFURCATION AND CRITICAL FLOW VELOCITY 261
9.2.4 EXCITATION MECHANISM AND PREVENTION O F FLUTTER 265
9.3 CLASSICAL FLUTTER IN TWO-DIMENSIONAL AIRFOIL 268
9.3.1 A CONTINUOUS MODEL O F LONG WING 268
9.3.2 CRITICAL FLOW VELOCITY O F CLASSICAL FLUTTER 270
9.3.3 EXCITATION MECHANISM O F CLASSICAL FLUTTER 273
9.3.4 INFLUENCE O F PARAMETERS O F THE WING ON CRITICAL SPEED O F
CLASSICAL FLUTTER 274
9.4 STALL FLUTTER IN FLEXIBLE STRUCTURE 277
9.4.1 AERODYNAMIC FORCES EXCITING STALL FLUTTER 278
9.4.2 A MATHEMATICAL MODEL O F GALLOPING IN THE FLEXIBLE STRUCTURE 281
9.4.3 CRITICAL SPEED AND HYSTERESIS PHENOMENON O F GALLOPING 282 9.4.4
SOME FEATURES O F STALL FLUTTER AND ITS PREVENTION SCHEMES. 286 9.5
FLUID-ELASTIC INSTABILITY IN ARRAY O F CIRCULAR CYLINDERS 288
9.5.1 FLUID-ELASTIC INSTABILITY 289
9.5.2 FLUID FORCES DEPENDING ON MOTION O F CIRCULAR CYLINDERS 290 9.5.3
ANALYSIS O F FLOW-INDUCED VIBRATION 292
9.5.4 APPROXIMATE EXPRESSIONS O F CRITICAL FLOW VELOCITY 294 9.5.5
PREDICTION AND PREVENTION O F FLUID-ELASTIC INSTABILITY 298 REFERENCES
299
CHAPTER 10 SELF-EXCITED OSCILLATIONS IN FEEDBACK CONTROL SYSTEM 302 10.1
HEATING CONTROL SYSTEM 303
10.1.1 OPERATING PRINCIPLE O F THE HEATING CONTROL SYSTEM 303
V I I I
IMAGE 7
10.1.2 MATHEMATICAL MODEL O F THE HEATING CONTROL SYSTEM 303
10.1.3 TIME HISTORY O F TEMPERATURE VARIATION 305
10.1.4 STABLE LIMIT CYCLE IN PHASE PLANE 306
10.1.5 AMPLITUDE AND FREQUENCY O F ROOM TEMPERATURE DERIVATION 307
10.1.6 AN EXCITATION MECHANISM O F SELF-EXCITED OSCILLATION 308 10.2
ELECTRICAL POSITION CONTROL SYSTEM WITH HYSTERESIS 308
10.2.1 PRINCIPLE DIAGRAM 308
10.2.2 EQUATIONS O F POSITION CONTROL SYSTEM WITH HYSTERESIS
NONLINEARITY 310
10.2.3 PHASE DIAGRAM AND POINT MAPPING 311
10.2.4 EXISTENCE O F LIMIT CYCLE 313
10.2.5 CRITICAL PARAMETER CONDITION 314
10.3 ELECTRICAL POSITION CONTROL SYSTEM WITH HYSTERESIS AND DEAD-ZONE
315
10.3.1 EQUATION O F MOTION 315
10.3.2 PHASE DIAGRAM AND POINT MAPPING 316
10.3.3 EXISTENCE AND STABILITY O F LIMIT CYCLE 318
10.3.4 CRITICAL PARAMETER CONDITION 321
10.4 HYDRAULIC POSITION CONTROL SYSTEM 322
10.4.1 SCHEMATIC DIAGRAM O F A HYDRAULIC ACTUATOR 322
10.4.2 EQUATIONS O F MOTION O F HYDRAULIC POSITION CONTROL SYSTEM 323
10.4.3 LINEARIZED MATHEMATICAL MODEL 325
10.4.4 EQUILIBRIUM STABILITY O F HYDRAULIC POSITION CONTROL SYSTEM 327
10.4.5 AMPLITUDE AND FREQUENCY O F SELF-EXCITED VIBRATION 328 10.4.6
INFLUENCE O F DEAD-ZONE ON MOTION O F HYDRAULIC POSITION CONTROL SYSTEM
330
10.4.7 INFLUENCE O F HYSTERESIS AND DEAD-ZONE ON MOTION O F HYDRAULIC
POSITION CONTROL SYSTEM 334
10.5 ANONLINEAR CONTROL SYSTEM UNDER VELOCITY FEEDBACK WITH TIME DELAY
338
REFERENCES 344
CHAPTER 11 MODELING AND CONTROL 345
11.1 EXCITATION MECHANISM O F SELF-EXCITED OSCILLATION 346
11.1.1 AN EXPLANATION ABOUT ENERGY MECHANISM 346
11.1.2 AN EXPLANATION ABOUT FEEDBACK MECHANISM 347
11.1.3 JOINING O F ENERGY AND FEEDBACK MECHANISMS 349
11.2 DETERMINE THE EXTENT O F A MECHANICAL MODEL 350
11.2.1 MINIMAL MODEL AND PRINCIPLE BLOCK DIAGRAM 351
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IMAGE 8
11.2.2 FIRST TYPE O F EXTENDED MODEL 352
11.2.3 SECOND TYPE O F EXTENDED MODEL 355
11.3 MATHEMATICAL DESCRIPTION O F MOTIVE FORCE 358
11.3.1 INTEGRATE THE DIFFERENTIAL EQUATIONS OF MOTION OF CONTINUUM 358
11.3.2 USE O F THE NONHOLONOMIC CONSTRAINT EQUATIONS 359 11.3.3
ESTABLISHING EQUIVALENT MODEL O F THE MOTIVE FORCE 360 11.3.4 CONSTRUCT
THE EQUIVALENT OSCILLATOR O F MOTIVE FORCE 361 11.3.5 IDENTIFICATION O F
GREY BOX MODEL 362
11.3.6 CONSTRUCTING AN EMPIRIC FORMULA O F THE MOTIVE FORCE 363 11.4
ESTABLISH EQUATIONS O F MOTION O F MECHANICAL SYSTEMS 365 11.4.1
APPLICATION O F LAGRANGE'S EQUATION O F MOTION 365
11.4.2 APPLICATION O F HAMILTON'S PRINCIPLE 368
11.4.3 HAMILTON'S PRINCIPLE FOR OPEN SYSTEMS 372
11.5 DISCRETIZATION O F MATHEMATICAL MODEL O F A DISTRIBUTED PARAMETER
SYSTEM 374
11.5.1 LUMPED PARAMETER METHOD 374
11.5.2 ASSUMED-MODES METHOD 376
11.5.3 FINITE ELEMENT METHOD 379
11.6 ACTIVE CONTROL FOR SUPPRESSING SELF-EXCITED VIBRATION 380 11.6.1
ACTIVE CONTROL O F FLEXIBLE ROTOR 381
11.6.2 ACTIVE CONTROL O F AN AIRFOIL SECTION WITH FLUTTER 384 REFERENCES
387
SUBJECT INDEX 390
X |
| any_adam_object | 1 |
| author | Ding, Wenjing |
| author_facet | Ding, Wenjing |
| author_role | aut |
| author_sort | Ding, Wenjing |
| author_variant | w d wd |
| building | Verbundindex |
| bvnumber | BV040501806 |
| classification_rvk | UF 5200 |
| ctrlnum | (OCoLC)918407073 (DE-599)DNB982454481 |
| dewey-full | 621.811 620.3 |
| dewey-hundreds | 600 - Technology (Applied sciences) |
| dewey-ones | 621 - Applied physics 620 - Engineering and allied operations |
| dewey-raw | 621.811 620.3 |
| dewey-search | 621.811 620.3 |
| dewey-sort | 3621.811 |
| dewey-tens | 620 - Engineering and allied operations |
| discipline | Maschinenbau / Maschinenwesen Physik |
| format | Book |
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| id | DE-604.BV040501806 |
| illustrated | Illustrated |
| indexdate | 2024-08-21T00:16:09Z |
| institution | BVB |
| isbn | 9787302242963 9783540697404 |
| language | English |
| oai_aleph_id | oai:aleph.bib-bvb.de:BVB01-025348564 |
| oclc_num | 918407073 |
| open_access_boolean | |
| owner | DE-83 |
| owner_facet | DE-83 |
| physical | X, 399 S. graph. Darst. |
| publishDate | 2011 |
| publishDateSearch | 2011 |
| publishDateSort | 2011 |
| publisher | Tsinghua Univ. Press [u.a.] |
| record_format | marc |
| series2 | TUB-Springer project |
| spelling | Ding, Wenjing Verfasser aut Self-excited vibration theory, paradigm, and research methods Wenjing Ding [Beijing] Tsinghua Univ. Press [u.a.] 2011 X, 399 S. graph. Darst. txt rdacontent n rdamedia nc rdacarrier TUB-Springer project Parallelsachtitel und Rückseite des Haupttitelblattes in chinesisch Selbsterregte Schwingung (DE-588)4275825-7 gnd rswk-swf Selbsterregte Schwingung (DE-588)4275825-7 s DE-604 X:MVB text/html http://deposit.dnb.de/cgi-bin/dokserv?id=2895064&prov=M&dok_var=1&dok_ext=htm Inhaltstext DNB Datenaustausch application/pdf http://bvbr.bib-bvb.de:8991/F?func=service&doc_library=BVB01&local_base=BVB01&doc_number=025348564&sequence=000001&line_number=0001&func_code=DB_RECORDS&service_type=MEDIA Inhaltsverzeichnis |
| spellingShingle | Ding, Wenjing Self-excited vibration theory, paradigm, and research methods Selbsterregte Schwingung (DE-588)4275825-7 gnd |
| subject_GND | (DE-588)4275825-7 |
| title | Self-excited vibration theory, paradigm, and research methods |
| title_auth | Self-excited vibration theory, paradigm, and research methods |
| title_exact_search | Self-excited vibration theory, paradigm, and research methods |
| title_full | Self-excited vibration theory, paradigm, and research methods Wenjing Ding |
| title_fullStr | Self-excited vibration theory, paradigm, and research methods Wenjing Ding |
| title_full_unstemmed | Self-excited vibration theory, paradigm, and research methods Wenjing Ding |
| title_short | Self-excited vibration |
| title_sort | self excited vibration theory paradigm and research methods |
| title_sub | theory, paradigm, and research methods |
| topic | Selbsterregte Schwingung (DE-588)4275825-7 gnd |
| topic_facet | Selbsterregte Schwingung |
| url | http://deposit.dnb.de/cgi-bin/dokserv?id=2895064&prov=M&dok_var=1&dok_ext=htm http://bvbr.bib-bvb.de:8991/F?func=service&doc_library=BVB01&local_base=BVB01&doc_number=025348564&sequence=000001&line_number=0001&func_code=DB_RECORDS&service_type=MEDIA |
| work_keys_str_mv | AT dingwenjing selfexcitedvibrationtheoryparadigmandresearchmethods |