Physics Journal
Articles Information
Physics Journal, Vol.2, No.3, May 2016, Pub. Date: Jan. 25, 2016
Solitary Electromagnetic Wave Theory with Its Development Process and Application
Pages: 151-175 Views: 1869 Downloads: 1095
[01] Hirokazu Tohya, ICAST, Inc., Hachioji City, Tokyo, Japan.
[02] Noritaka Toya, ICAST, Inc., Hachioji City, Tokyo, Japan.
The switching mode circuit consists of the switching device, the power supply line, and the signal transmission line. By the current method, the electromagnetic analysis is so difficult and the accuracy of the simulation result is not high. This cause is estimated to due that the rectangular wave shape has been analysed ignoring the electromagnetic phenomenon. The solitary electromagnetic wave theory was constructed for solving this problem. The solitary electromagnetic wave is generated at the switching moment. The vector wave equations which forms the core of this theory were developed by fusing the semiconductor physics, nonlinear undulation physics, and the conventional electromagnetic wave physics. Almost all problems which became obvious by experiment and analysis about the switching mode circuit was solved by the solitary electromagnetic wave theory and the lossy line technologies. Usually, the generated solitary electromagnetic wave on the core circuit of SoC (system on a chip) including LSI is uniform, because the manufactured transistors on it are in uniform. Therefore, the electromagnetic analysis including the timing analysis of SOC for example becomes easily by this theory. The time domain tools which are used habitually by the circuit designers can be used because the solitary electromagnetic wave have the time domain shape. The modified significant frequency which is define in the solitary electromagnetic theory makes possible to convert the time domain to/from the frequency domain for using the current electromagnetic simulators and the high-frequency measurement instruments. The lossy line technologies were developed based on this theory and they can reconstruct the switching mode circuit to the quasi-stationary-closed-circuit (QSCC) effectively. QSCC brings the EMI free situation and easy design circumstance. In the last part, the reconstruction example of the switching mode power supply circuit to QSCC is presented.
Solitary Electromagnetic Wave Theory, Soliton, Switching Mode Circuit, Lossy Line Technologies, Signal Integrity, Crosstalk, Switching Mode Power Supply
[01] Hirokazu Tohya. (2013). Switching Mode Circuit Analysis and Design-Innovative Methodology by Novel Solitary Electromagnetic Wave Theory-. Bentham Science Publishers: pp. 16, pp. 27-85, pp. 119-131, pp. 161, pp. 180-195, 196-222.
[02] Hirokazu Tohya, Toshiki Shimasaki, Kengo Mori, Takuya Osato, Nobuo Kuwabara, and Hidenori Muramatsu. (2012). Simple and Convenient EMI Managenant Method for Modules of IT Equipment. IEEE, EMC EUROPE 2012: P-3-5-1.
[03] Hirokazu Tohya and Noritaka Toya. (2006). Design Methodology of On-chip Power Distribution Network. Fifth IEEE Dallas Circuit and System Workshop: pp. 79-82
[04] Hirokazu Tohya, Noritaka Toya. (2007). A Novel Design Methodology of the On-Chip Power Distribution Network Enhancing the Performance and Suppressing EMI of the SoC. IEEE ISCAS 2007, pp. 889–892.
[05] Theodore M. Zeeff, Todd H. Hubing. (2002). Reducing Power Bus Impedance at Resonance with Lossy Components. IEEE Transactions on Advanced Packaging: vol. 25, no. 2, pp. 307-310.
[06] Istvan Novak, Leesa M. Noujeim, Valerie St. Cyr, Nicholas Biunno, Atul Patel, George Korony, and Andrew Ritter. (2002). Distributed Matched Bypassing for Board-Level Power Distribution Networks. IEEE Transactions ON Advanced Packaging: vol.25, no.2, pp. 230-243.
[07] S. M. Sze, Kwokk. Ng. (2007). Physics of Semiconductor Devices, Third Edition. John Wiley & Sons: pp.293-373.
[09] G.L.Lamb, Jr. (1980). Element of Soliton Theory. Jhon Wiley.
[10] Hirokazu Tohya, Noritaka Toya. (2011). Solitary Electromagnetic Waves Generated by the Switching Mode Circuit. Behavior of Electromagnetic Waves in Different Media and Structures. INTECH open access publisher, pp. 249-274.
[11] H. B. Bakoglu. (1990). Circuits, Interconnections, and Packaging for VLSI. Addison-Wesley Pub: pp. 239-244.
[12] Hirokazu Tohya and Noritaka Toya. (2010). Novel Design Concept and Technology for the Switching Mode Circuit based on the Electromagnetic Wave theory and the Nonlinear Undulation theory. IEEE ISCIT2010: pp. 1097-1102.
[13] Hirokazu Tohya and Noritaka Toya. (2010). Novel Design Concept and technologies of the Switching Mode Circuit based on the Electromagnetic Wave theory and the Nonlinear Undulation theory. IEEE; TENCON2010: pp. 1135-1140.
[14] Hirokazu Tohya, Noritaka Toya. (2014). Novel Technologies for Design and Analysis of Switching Mode Power-Supply Circuit Based on Solitary Electromagnetic Wave Theory. Hindawi Publishing Corporation. ISRN Power Engineering: 15.
[15] Chuhg- Kuan Cheng, Jhon Lills, Shen Lin, Norman Chang. (2000). Interconnect Analysis and Synthesis. John Wiley & Sons, INC: pp. 105-108.
[16] Hirokazu Tohya, Noritaka Toya. (2010). A Novel Decoupling Component for the Power Distribution Network. IEEE, ICGCS 2010: pp.479-484.
[17] Hirokazu Tohya, Noritaka Toya. (2015). Multi-conductor Cable Technologies having Large transmission loss for increasing Transfer Rate. IEEJ Electronics Circuit Workshop. ECT-15-057. (In Japanese).
[18] Hunter. R.N and Booth. R.P. (1935). Cable crosstalk — Effect of non-uniform current distribution in the wires. Bell System Technical Journal, vol. 14, Issue 2: pp. 179-194.
[19] Potter. P, and Smith. B. (1985). Statistics of Impulsive Noise Crosstalk in Digital Line Systems on Multipair Cable. IEEE Transactions on Communications, vol. 33, Issue 3: pp. 259-270.
[20] B.J.A.M. van Leersum, D.W.P. Thomas, J.G. Bergsma, J. van der Graaff, F.B.J. Leferink. (2012). Cable crosstalk and separation rules in complex installations. IEEE, EMC EUROPE 2012: pp. 1-6.
[21] Holte. N. (2006) Potential Performance of Partial Crosstalk Cancellation in Twisted Pair Cables. IEEE, GLOBECOM '06: pp. 1-6.
[22] Weifeng Shu, Xiaoning Ye, Yinglei Ren, and Xinjun Zhang. (2013). Crosstalk analysis for dual stripline with parallel and angled routing. IEEE, 2013 International Symposium on EMC: pp 718-723.
[23] Xiaoning Ye, Kai Xiao, and Enriquez, R. (2012). Differential far-end crosstalk cancellation — Implementations and challenges. IEEE, 2012 International Symposium on EMC: pp 193-198.
[24] Broyde. F, and Clavelier. E. (2007). Crosstalk in Balanced Interconnections Used for Differential Signal Transmission. IEEE Transactions. Vol. 54, Issue 7: pp. 1562-1572.
[25] Raul Enriquez, Gong Ouyang, Kai Xiao, Trung-Thu Nguyen, Beomtaek Lee, Jose Guillen, Arun Chandrasekhar, and Cesar Mendez. (2014). Additional Coupling for Far End Crosstalk Cancellation in High Speed Interconnects. IEEE, 2014 International Symposium on EMC: pp. 615-618
[26] Junmou Zhang and Eby G. Friedman. (2004). Effect of shield insertion on reducing crosstalk noise between coupled interconnects. IEEE ISCAS '04: vol.2, pp. 529-532.
[27] Xiang Li, Meilin Wu, Daryl Beetner, and Todd Hubing. (2010). Rapid Simulation of the Statistical Variation of Crosstalk in Cable Harness Bundles. IEEE, 2010 International Symposium on EMC: pp. 614-619.
[28] Minchul Shin, Myunghoi Kim, Kyoungchoul Koo, Sunkyu Kong, and Joungho Kim. (2011). Design and experimental verification of on-chip signal integrity analyzer (OSIA) scheme for eye diagram monitoring of a high-speed serial link. IEEE, 2011 International Symposium on EMC: pp 119-125.
[29] Buccella. C, Feliziani. M, and Manzi, G. (2007). Three-Dimensional FEM Approach to Model Twisted Wire Pair Cables. IEEE, Transactions on Magnetics, vol. 43, Issue 4: pp. 1373-1376.
MA 02210, USA
AIS is an academia-oriented and non-commercial institute aiming at providing users with a way to quickly and easily get the academic and scientific information.
Copyright © 2014 - American Institute of Science except certain content provided by third parties.