000 07867nam a2200781 i 4500
001 7042953
003 IEEE
005 20200413152916.0
006 m eo d
007 cr cn |||m|||a
008 150222s2015 caua foab 000 0 eng d
020 _a9781627055895
_qebook
020 _z9781627055888
_qprint
024 7 _a10.2200/S00610ED1V01Y201410ENG024
_2doi
035 _a(CaBNVSL)swl00404706
035 _a(OCoLC)903883157
040 _aCaBNVSL
_beng
_erda
_cCaBNVSL
_dCaBNVSL
050 4 _aTA342
_b.P723 2015
082 0 4 _a620.0011
_223
100 1 _aPrantil, Vincent Carl.,
_eauthor.
245 1 4 _aThe captains of energy :
_bsystems dynamics from an energy perspective /
_cVincent C. Prantil, Timothy Decker.
264 1 _aSan Rafael, California (1537 Fourth Street, San Rafael, CA 94901 USA) :
_bMorgan & Claypool,
_c2015.
300 _a1 PDF (xxii, 196 pages) :
_billustrations.
336 _atext
_2rdacontent
337 _aelectronic
_2isbdmedia
338 _aonline resource
_2rdacarrier
490 1 _aSynthesis lectures on engineering,
_x1939-523X ;
_v# 24
538 _aMode of access: World Wide Web.
538 _aSystem requirements: Adobe Acrobat Reader.
500 _aPart of: Synthesis digital library of engineering and computer science.
504 _aIncludes bibliographical references (pages 193-194).
505 0 _aPreface -- Language of mathematics -- The language of experts -- The importance of triangulation -- The captains of energy story -- Outline of book -- Acknowledgments --
505 8 _a1. If you push it, it will flow -- 1.1 The effort-flow analogy -- 1.1.1 System elements -- 1.1.2 The energy balance principle --
505 8 _a2. Governing dynamics -- 2.1 Deriving a governing differential equation -- 2.2 The four casts -- 2.3 System order -- 2.4 Linearity --
505 8 _a3. The electrical cast -- 3.1 Effort and flow variables -- 3.2 Storage elements -- 3.2.1 Potential energy storage character -- 3.2.2 Kinetic energy storage character -- 3.3 Dissipative elements -- 3.4 Single storage element scripts -- 3.4.1 RC circuits -- 3.4.2 RL circuits -- 3.4.3 A generalized mathematical form for the single storage element script -- 3.5 Multiple storage element scripts -- 3.5.1 Series RLC circuits -- 3.5.2 Parallel RLC circuits -- 3.5.3 Idealized LC circuits -- 3.5.4 A generalized mathematical form for the dual storage element script -- 3.6 Chapter activities --
505 8 _a4. The mechanical cast -- 4.1 Effort and flow variables -- 4.2 Storage elements -- 4.2.1 Potential energy storage character -- 4.2.2 Kinetic energy storage character -- 4.3 Dissipative elements -- 4.4 Single storage element scripts -- 4.4.1 Spring-damper systems -- 4.4.2 Mass-damper systems -- 4.4.3 A generalized mathematical form for the single storage element script -- 4.5 Multiple storage element scripts -- 4.5.1 The classical mass-spring-damper system -- 4.5.2 Idealized mass-spring systems -- 4.5.3 A generalized mathematical form for the dual storage element script -- 4.6 Rotational mechanical systems -- 4.6.1 Effort and flow variables -- 4.6.2 Storage elements -- 4.6.3 Dissipative elements -- 4.6.4 The simple pendulum -- 4.7 Chapter activities --
505 8 _a5. A common notion -- 5.1 Time domain solutions of 1st order systems -- 5.1.1 Transient response -- 5.1.2 Forced response -- 5.1.3 Dimensionless solutions for 1st order systems -- 5.1.4 Universal truths for 1st order system response in the time domain -- 5.2 Time domain solutions of 2nd order systems -- 5.2.1 Free response -- 5.2.2 Forced response -- 5.2.3 Dimensionless solutions for 2nd order systems -- 5.2.4 Characteristic times for transients in 2nd order systems -- 5.2.5 Universal truths for 2nd order system response in the time domain -- 5.2.6 Energy storage and dissipation for 2nd order system response in the time domain -- 5.3 Chapter activities --
505 8 _a6. Going nowhere? -- 6.1 Frequency domain solutions of 1st order systems -- 6.1.1 Transfer function analysis for harmonic input -- 6.1.2 Steady-state response and Bode plot analysis -- 6.1.3 An interpretation of dimensionless frequency ratio -- 6.1.4 Filtering characteristics of 1st order systems -- 6.1.5 Universal truths for 1st order systems subject to harmonic input -- 6.1.6 Energy storage and dissipation in 1st order systems subject to harmonic input excitation -- 6.2 Frequency domain solutions of 2nd order systems -- 6.2.1 Transfer function analysis for harmonic input -- 6.2.2 Steady-state response and bode plot analysis -- 6.2.3 Universal truths for 2nd order systems subject to harmonic input -- 6.3 Redesigning systems for steady-state behaviors -- 6.4 Energy storage and dissipation in 2nd order systems subject to harmonic input excitation -- 6.5 Chapter activities --
505 8 _a7. The fluid and thermal casts -- 7.1 Fluid systems -- 7.1.1 Fluid effort and flow variables -- 7.1.2 Storage elements -- 7.1.3 Dissipative elements -- 7.1.4 Single storage element scripts -- 7.1.5 Multiple storage element scripts -- 7.2 Thermal systems -- 7.2.1 Thermal effort and flow variables -- 7.2.2 Storage elements -- 7.2.3 Dissipative elements -- 7.2.4 Single storage element scripts -- 7.3 Chapter activities --
505 8 _a8. Summary -- Afterword -- Bibliography -- Authors' biographies.
506 1 _aAbstract freely available; full-text restricted to subscribers or individual document purchasers.
510 0 _aCompendex
510 0 _aINSPEC
510 0 _aGoogle scholar
510 0 _aGoogle book search
520 3 _aIn teaching an introduction to transport or systems dynamics modeling at the undergraduate level, it is possible to lose pedagogical traction in a sea of abstract mathematics. What the mathematical modeling of time-dependent system behavior offers is a venue in which students can be taught that physical analogies exist between what they likely perceive as distinct areas of study in the physical sciences. We introduce a storyline whose characters are superheroes that store and dissipate energy in dynamic systems. Introducing students to the overarching conservation laws helps develop the analogy that ties the different disciplines together under a common umbrella of system energy. In this book, we use the superhero cast to present the effort-flow analogy and its relationship to the conservation principles of mass, momentum, energy, and electrical charge. We use a superhero movie script common to mechanical, electrical, fluid, and thermal engineering systems to illustrate how to apply the analogy to arrive at governing differential equations describing the systems' behavior in time. Ultimately, we show how only two types of differential equation, and therefore, two types of system response are possible. This novel approach of storytelling and a movie script is used to help make the mathematics of lumped system modeling more approachable for students.
530 _aAlso available in print.
588 _aTitle from PDF title page (viewed on February 22, 2015).
650 0 _aMathematical models.
650 0 _aDynamics
_xMathematical models.
653 _amathematical modeling
653 _asystems dynamics
653 _atransport modeling
653 _alumped system analysis
653 _aengineering mechanics
653 _asystems modeling
653 _amodeling approximation
653 _aenergy
653 _astorage
653 _aeffort
653 _aflow
653 _amulti-disciplinary systems
700 1 _aDecker, Timothy.,
_eauthor.
776 0 8 _iPrint version:
_z9781627055888
830 0 _aSynthesis digital library of engineering and computer science.
830 0 _aSynthesis lectures on engineering ;
_v# 24.
_x1939-523X
856 4 2 _3Abstract with links to resource
_uhttp://ieeexplore.ieee.org/servlet/opac?bknumber=7042953
999 _c562117
_d562117