Nonlinear Electroelastic Dynamical Systems for Inertial Power Generation
暂无分享,去创建一个
[1] Younghoon Kim,et al. Fabrication and characterization of THUNDER actuators—pre-stress-induced nonlinearity in the actuation response , 2009 .
[2] Daniel J. Inman,et al. On the optimal energy harvesting from a vibration source using a PZT stack , 2009 .
[3] T. Ikeda. Fundamentals of piezoelectricity , 1990 .
[4] D. Diamond,et al. Chemo/bio-sensor networks , 2006, Nature materials.
[5] Jeffrey T. Scruggs,et al. An optimal stochastic control theory for distributed energy harvesting networks , 2009 .
[6] Timothy D. Usher,et al. Nonlinear dynamics of piezoelectric high displacement actuators in cantilever mode , 2005 .
[7] Saibal Roy,et al. A micro electromagnetic generator for vibration energy harvesting , 2007 .
[8] Thiago Seuaciuc-Osório,et al. Investigation of Power Harvesting via Parametric Excitations , 2009 .
[9] Brian P. Mann,et al. Closed form solutions for the dynamic response of Euler–Bernoulli beams with step changes in cross section , 2006 .
[10] R. B. Yates,et al. Analysis Of A Micro-electric Generator For Microsystems , 1995, Proceedings of the International Solid-State Sensors and Actuators Conference - TRANSDUCERS '95.
[11] S. Sarkani,et al. On applications of generalized functions to the analysis of Euler-Bernoulli beam-columns with jump discontinuities , 2001 .
[12] M. R. Silva,et al. Nonlinear Flexural-Flexural-Torsional Dynamics of Inextensional Beams. I. Equations of Motion , 1978 .
[13] D. Inman,et al. A piezomagnetoelastic structure for broadband vibration energy harvesting , 2009 .
[14] Jiashi Yang,et al. Performance of a piezoelectric bimorph for scavenging vibration energy , 2005 .
[15] Stephen G. Burrow,et al. Energy harvesting from vibrations with a nonlinear oscillator , 2009 .
[16] Harry F. Tiersten,et al. Electroelastic equations for electroded thin plates subject to large driving voltages , 1993 .
[17] Paul Woafo,et al. Optimization of electromechanical control of beam dynamics: Analytical method and finite differences simulation , 2006 .
[18] Joseph A. Paradiso,et al. Energy scavenging for mobile and wireless electronics , 2005, IEEE Pervasive Computing.
[19] Makoto Ishida,et al. Integrated Inductors for RF Transmitters in CMOS/MEMS Smart Microsensor Systems , 2007, Sensors (Basel, Switzerland).
[20] Paul Woafo,et al. Active control with delay of vibration and chaos in a double-well Duffing oscillator , 2003 .
[21] Colin R. McInnes,et al. Enhanced Vibrational Energy Harvesting Using Non-linear Stochastic Resonance , 2008 .
[22] Du Toit,et al. Modeling and design of a MEMS piezoelectric vibration energy harvester , 2005 .
[23] J. G. Smits,et al. The constituent equations of piezoelectric bimorphs , 1989, Proceedings., IEEE Ultrasonics Symposium,.
[24] Brian P. Mann,et al. Investigations of a nonlinear energy harvester with a bistable potential well , 2010 .
[25] Jungho Ryu,et al. High-power resonant measurements of piezoelectric materials: Importance of elastic nonlinearities , 2001 .
[26] S. Beeby,et al. Energy harvesting vibration sources for microsystems applications , 2006 .
[27] Emil Simiu. Emil Simiu: Chaotic Transitions in Deterministic and Stochastic Dynamical Systems Chapter One , .
[28] Christian C. Enz,et al. WiseNET: an ultralow-power wireless sensor network solution , 2004, Computer.
[29] E. Crawley,et al. Detailed Models of Piezoceramic Actuation of Beams , 1989 .
[30] S. Naguleswaran,et al. Natural frequencies, sensitivity and mode shape details of an Euler-Bernoulli beam with one-step change in cross-section and with ends on classical supports , 2002 .
[31] Jan M. Rabaey,et al. Improving power output for vibration-based energy scavengers , 2005, IEEE Pervasive Computing.
[32] A. H. Nayfeh,et al. Nonlinear motions of beam-mass structure , 1990 .
[33] Peter Woias,et al. Characterization of different beam shapes for piezoelectric energy harvesting , 2008 .
[34] C. Tchawoua,et al. Chaos controlling self-sustained electromechanical seismograph system based on the Melnikov theory , 2010 .
[35] L. Gammaitoni,et al. Nonlinear energy harvesting. , 2008, Physical review letters.
[36] Yoshisuke Ueda,et al. Optimal escape from potential wells—patterns of regular and chaotic bifurcation , 1995 .
[37] Mallik,et al. Role of nonlinear dissipation in soft Duffing oscillators. , 1994, Physical review. E, Statistical physics, plasmas, fluids, and related interdisciplinary topics.
[38] J. Reddy,et al. Generalized solutions of beams with jump discontinuities on elastic foundations , 2001 .
[39] J. Scruggs,et al. Harvesting Ocean Wave Energy , 2009, Science.
[40] Sandeep Kumar Parashar,et al. Nonlinear Longitudinal Vibrations of Transversally Polarized Piezoceramics: Experiments and Modeling , 2004 .
[41] D. Inman,et al. Comparison of Piezoelectric Energy Harvesting Devices for Recharging Batteries , 2005 .
[42] Siyuan He,et al. THEORETICAL AND EXPERIMENTAL STUDIES OF BEAM BIMORPH PIEZOELECTRIC POWER HARVESTERS , 2010 .
[43] J. Dugundji,et al. Modeling and experimental verification of proof mass effects on vibration energy harvester performance , 2010 .
[44] Kai Wolf,et al. NONLINEAR DYNAMICS OF A CANTILEVER BEAM ACTUATED BY PIEZOELECTRIC LAYERS IN SYMMETRIC AND ASYMMETRIC CONFIGURATION , 2001 .
[45] Igor Neri,et al. Nonlinear oscillators for vibration energy harvesting , 2009 .
[46] Daniel J. Inman,et al. Resonant manifestation of intrinsic nonlinearity within electroelastic micropower generators , 2010 .
[47] M. G. Prasad,et al. A vibration energy harvesting device with bidirectional resonance frequency tunability , 2008 .
[48] Shahram Sarkani,et al. On nonuniform Euler–Bernoulli and Timoshenko beams with jump discontinuities: application of distribution theory , 2001 .
[49] P. Seshu,et al. A finite element model for nonlinear behaviour of piezoceramics under weak electric fields , 2005 .
[50] S. Naguleswaran,et al. Vibration and stability of an Euler–Bernoulli beam with up to three-step changes in cross-section and in axial force , 2003 .
[51] Kenneth B. Lazarus,et al. Induced strain actuation of isotropic and anisotropic plates , 1991 .
[52] Nesbitt W. Hagood,et al. Modelling of Piezoelectric Actuator Dynamics for Active Structural Control , 1990 .
[53] Jiashi Yang,et al. Analysis of Piezoelectric Devices , 2006 .
[54] J. Thompson,et al. Chaotic phenomena triggering the escape from a potential well , 1989, Proceedings of the Royal Society of London. A. Mathematical and Physical Sciences.
[55] Charles R. Farrar,et al. Energy Harvesting for Structural Health Monitoring Sensor Networks , 2008 .
[56] Daniel J. Inman,et al. Issues in mathematical modeling of piezoelectric energy harvesters , 2008 .
[57] T. Low,et al. Modeling of a three-layer piezoelectric bimorph beam with hysteresis , 1995 .
[58] B. Alphenaar,et al. SMART MATERIALS AND STRUCTURES , 2009 .
[59] G. Meng,et al. Nonlinear dynamical system of micro-cantilever under combined parametric and forcing excitations in MEMS , 2004, 30th Annual Conference of IEEE Industrial Electronics Society, 2004. IECON 2004.
[60] Jeffrey T. Scruggs,et al. On the Causal Power Generation Limit for a Vibratory Energy Harvester in Broadband Stochastic Response , 2010 .
[61] Jan M. Rabaey,et al. A study of low level vibrations as a power source for wireless sensor nodes , 2003, Comput. Commun..
[62] Philip Holmes,et al. A magnetoelastic strange attractor , 1979 .
[63] Philip Holmes,et al. Global bifurcations and chaos in the forced oscillations of buckled structures , 1978, 1978 IEEE Conference on Decision and Control including the 17th Symposium on Adaptive Processes.
[64] L. Meirovitch,et al. Fundamentals of Vibrations , 2000 .
[65] B. Mann,et al. Reversible hysteresis for broadband magnetopiezoelastic energy harvesting , 2009 .
[66] Richard Haberman,et al. Separatrix crossing: time-invariant potentials with dissipation , 1990 .
[67] S. Wiggins. Introduction to Applied Nonlinear Dynamical Systems and Chaos , 1989 .
[68] N. Jalili,et al. Modeling, Nonlinear Dynamics, and Identification of a Piezoelectrically Actuated Microcantilever Sensor , 2008, IEEE/ASME Transactions on Mechatronics.
[69] Sang-Gook Kim,et al. DESIGN CONSIDERATIONS FOR MEMS-SCALE PIEZOELECTRIC MECHANICAL VIBRATION ENERGY HARVESTERS , 2005 .
[70] Henry A. Sodano,et al. A review of power harvesting using piezoelectric materials (2003–2006) , 2007 .
[71] J. M. T. Thompson,et al. THE EFFECT OF DAMPING ON THE STEADY STATE AND BASIN BIFURCATION PATTERNS OF A NONLINEAR MECHANICAL OSCILLATOR , 1992 .
[72] Robert C. Hilborn,et al. Chaotic and Fractal Dynamics: An Introduction for Applied Scientists and Engineers , 1993 .
[73] D. Inman,et al. Broadband piezoelectric power generation on high-energy orbits of the bistable Duffing oscillator with electromechanical coupling , 2011 .
[74] Oded Gottlieb,et al. Nonlinear dynamics of a noncontacting atomic force microscope cantilever actuated by a piezoelectric layer , 2002 .
[75] B. Mann,et al. Nonlinear dynamics for broadband energy harvesting: Investigation of a bistable piezoelectric inertial generator , 2010 .
[76] J. Sader. Frequency response of cantilever beams immersed in viscous fluids with applications to the atomic force microscope , 1998 .
[77] D. Jordan,et al. Nonlinear Ordinary Differential Equations: An Introduction for Scientists and Engineers , 1977 .
[78] Anthony G. Evans,et al. Nonlinear Deformation of Ferroelectric Ceramics , 1993 .
[79] Richard Haberman,et al. Averaging methods for the phase shift of arbitrarily perturbed strongly nonlinear oscillators with an application to capture , 1991 .
[80] Zhong Lin Wang,et al. Piezoelectric Nanogenerators Based on Zinc Oxide Nanowire Arrays , 2006, Science.
[81] P. Holmes,et al. Nonlinear Oscillations, Dynamical Systems, and Bifurcations of Vector Fields , 1983, Applied Mathematical Sciences.
[82] Earl H. Dowell,et al. The role of higher modes in the chaotic motion of the buckled beam—II , 1996 .
[83] Heath Hofmann,et al. Adaptive piezoelectric energy harvesting circuit for wireless, remote power supply , 2001 .
[84] H. S. Kushwaha,et al. Nonlinear behaviour of piezoceramics under weak electric fields. Part II: Numerical results and validation with experiments , 2006 .
[85] Yang Zhang,et al. Toward self-tuning adaptive vibration-based microgenerators , 2005, SPIE Micro + Nano Materials, Devices, and Applications.
[86] F. Ulaby. Fundamentals of applied electromagnetics , 1998 .
[87] Gérard A. Maugin,et al. Nonlinear Electromechanical Effects and Applications , 1986 .
[88] Wanda Szemplinska-Stupnicka,et al. Steady states in the twin-well potential oscillator: Computer simulations and approximate analytical studies. , 1993, Chaos.
[89] Kar W. Yung,et al. An Analytic Solution for the Force Between Two Magnetic Dipoles , 1998 .
[90] Daniel J. Inman,et al. Comment on ‘Modeling and analysis of a bimorph piezoelectric cantilever beam for voltage generation’ , 2008 .
[91] D. Guyomar,et al. Toward energy harvesting using active materials and conversion improvement by nonlinear processing , 2005, IEEE Transactions on Ultrasonics, Ferroelectrics and Frequency Control.
[92] Earl H. Dowell,et al. Simplified predictive criteria for the onset of chaos , 1994 .
[93] L. E. Cross,et al. Constitutive equations of symmetrical triple layer piezoelectric benders , 1999, IEEE Transactions on Ultrasonics, Ferroelectrics and Frequency Control.
[94] Mustafa Arafa,et al. Resonator with magnetically adjustable natural frequency for vibration energy harvesting , 2010 .
[95] Brian P. Mann,et al. Energy criterion for potential well escapes in a bistable magnetic pendulum , 2009 .
[96] K. Åström. Introduction to Stochastic Control Theory , 1970 .
[97] Henry D. I. Abarbanel,et al. Analysis of Observed Chaotic Data , 1995 .
[98] N. J. Taleb. Vibration of Stepped Beams , 1961 .
[99] N. G. Stephen,et al. On energy harvesting from ambient vibration , 2006 .
[100] C. W. Bert,et al. Free vibration of stepped beams: exact and numerical solutions , 1989 .
[101] S. Baglio,et al. Improved Energy Harvesting from Wideband Vibrations by Nonlinear Piezoelectric Converters , 2010 .
[102] Ali H. Nayfeh,et al. A Parametric Identification Technique for Single-Degree-of-Freedom Weakly Nonlinear Systems with Cubic Nonlinearities , 2003 .
[103] Huan Xue,et al. Nonlinear characteristics of a circular plate piezoelectric harvester with relatively large deflection near resonance , 2008, IEEE Transactions on Ultrasonics, Ferroelectrics and Frequency Control.
[104] Utz von Wagner,et al. Non-linear longitudinal vibrations of piezoceramics excited by weak electric fields , 2003 .
[105] H. S. Kushwaha,et al. Nonlinear behaviour of piezoceramics under weak electric fields: Part-I: 3-D finite element formulation , 2006 .
[106] Huan Xue,et al. Nonlinear behavior of a piezoelectric power harvester near resonance , 2006, IEEE Transactions on Ultrasonics, Ferroelectrics and Frequency Control.
[107] Steve G Burrow,et al. Vibration energy harvesters with non-linear compliance , 2008, SPIE Smart Structures and Materials + Nondestructive Evaluation and Health Monitoring.
[108] S. Caddemi,et al. Closed form solutions of Euler–Bernoulli beams with singularities , 2005 .
[109] A. Nayfeh,et al. Applied nonlinear dynamics : analytical, computational, and experimental methods , 1995 .
[110] Wanda Szempliiqska-Stupnicka. The Analytical Predictive Criteria for Chaos and Escape in Nonlinear Oscillators: A Survey , 2004 .
[111] S. M. Shahruz,et al. Increasing the Efficiency of Energy Scavengers by Magnets , 2008 .
[112] P. Hagedorn,et al. PIEZO–BEAM SYSTEMS SUBJECTED TO WEAK ELECTRIC FIELD: EXPERIMENTS AND MODELLING OF NON-LINEARITIES , 2002 .
[113] D. Dane Quinn,et al. The Effect of Non-linear Piezoelectric Coupling on Vibration-based Energy Harvesting , 2009 .
[114] Jerrold E. Marsden,et al. A partial differential equation with infinitely many periodic orbits: Chaotic oscillations of a forced beam , 1981 .
[115] Daniel J. Inman,et al. An experimentally validated bimorph cantilever model for piezoelectric energy harvesting from base excitations , 2009 .
[116] Earl H. Dowell,et al. Free vibration of a cantilevered beam with multiple steps: Comparison of several theoretical methods with experiment , 2008 .
[117] N. Popplewell,et al. FREE VIBRATIONS OF A COMPLEX EULER-BERNOULLI BEAM , 1996 .
[118] Celso Grebogi,et al. Using small perturbations to control chaos , 1993, Nature.
[119] J. Bartlett,et al. Product information , 2001, Transplantation.
[120] Brian P. Mann,et al. On the dynamic response of beams with multiple geometric or material discontinuities , 2010 .
[121] Daniel J. Inman,et al. Recharging Batteries using Energy Harvested from Thermal Gradients , 2007 .
[122] Ahmadreza Tabesh,et al. An improved small-deflection electromechanical model for piezoelectric bending beam actuators and energy harvesters , 2008 .
[123] John E. Sader,et al. Experimental validation of theoretical models for the frequency response of atomic force microscope cantilever beams immersed in fluids , 2000 .
[124] D. Inman,et al. On Mechanical Modeling of Cantilevered Piezoelectric Vibration Energy Harvesters , 2008 .
[125] Daniel J. Inman,et al. Nonlinear Response of the Macro Fiber Composite Actuator to Monotonically Increasing Excitation Voltage , 2006 .
[126] I. Kovacic,et al. Potential benefits of a non-linear stiffness in an energy harvesting device , 2010 .
[127] Daniel Guyomar,et al. Piezoelectric Ceramics Nonlinear Behavior. Application to Langevin Transducer , 1997 .
[128] Daniel J. Inman,et al. A Distributed Parameter Electromechanical Model for Cantilevered Piezoelectric Energy Harvesters , 2008 .
[129] Daniel J. Inman,et al. On the existence of normal modes of damped discrete-continuous systems , 1998 .
[130] Yaowen Yang,et al. Toward Broadband Vibration-based Energy Harvesting , 2010 .
[131] H. F. Tiersten,et al. Analysis of intermodulation in thickness−shear and trapped energy resonators , 1975 .
[132] Peter Hagedorn,et al. Nonlinear Effects of Piezoceramics Excited by Weak Electric Fields , 2003 .
[133] P. Hagedorn,et al. A piezoelectric bistable plate for nonlinear broadband energy harvesting , 2010 .
[134] Daniel J. Inman,et al. Estimation of Electric Charge Output for Piezoelectric Energy Harvesting , 2004 .
[135] S. Beeby,et al. Strategies for increasing the operating frequency range of vibration energy harvesters: a review , 2010 .
[136] Wen-Jong Wu,et al. An improved analysis of the SSHI interface in piezoelectric energy harvesting , 2007 .
[137] Dennis Hohlfeld,et al. Modeling and characterization of MEMS-based piezoelectric harvesting devices , 2010 .
[138] C. W. Bert,et al. Free vibration of stepped beams: Higher mode frequencies and effects of steps on frequency , 1989 .
[139] Neil D. Sims,et al. Energy harvesting from the nonlinear oscillations of magnetic levitation , 2009 .
[140] D. Inman,et al. Nonlinear piezoelectricity in electroelastic energy harvesters: Modeling and experimental identification , 2010 .
[141] Bruno Ando,et al. Nonlinear mechanism in MEMS devices for energy harvesting applications , 2010 .
[142] G. X. Li,et al. The Non-linear Equations of Motion of Pipes Conveying Fluid , 1994 .
[143] Teresa Tsukazan,et al. The use of a dynamical basis for computing the modes of a beam system with a discontinuous cross-section , 2005 .