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Steady-state methods for simulation ...
~
Kleiner, Madeline Ann.
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Steady-state methods for simulation of RF and microwave circuits.
紀錄類型:
書目-語言資料,印刷品 : Monograph/item
正題名/作者:
Steady-state methods for simulation of RF and microwave circuits./
作者:
Kleiner, Madeline Ann.
面頁冊數:
139 p.
附註:
Adviser: Mohammed Afsar.
Contained By:
Dissertation Abstracts International63-02B
標題:
Engineering, Electronics and Electrical -
電子資源:
http://pqdd.sinica.edu.tw/twdaoapp/servlet/advanced?query=3042933
ISBN:
0493566953
Steady-state methods for simulation of RF and microwave circuits.
Kleiner, Madeline Ann.
Steady-state methods for simulation of RF and microwave circuits.
- 139 p.
Adviser: Mohammed Afsar.
Thesis (Ph.D.)--Tufts University, 2002.
Given the growing demand for today's wireless communication devices, a more efficient method is needed to determine the steady-state response of circuits frequently found in microwave and RF applications. Problems with the available methods showed the need for a low-cost and efficient alternative for steady-state determination of nonlinear circuits.
ISBN: 0493566953Subjects--Topical Terms:
1260285
Engineering, Electronics and Electrical
Steady-state methods for simulation of RF and microwave circuits.
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Given the growing demand for today's wireless communication devices, a more efficient method is needed to determine the steady-state response of circuits frequently found in microwave and RF applications. Problems with the available methods showed the need for a low-cost and efficient alternative for steady-state determination of nonlinear circuits.
520
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The shooting-Newton method for steady-state determination has been implemented in SPICE, the most popular general-purpose circuit simulator. The new steady-state analysis option incorporates standard Gaussian elimination and different Krylov methods for solution of the linear system generated by the shooting-Newton algorithm. The steady-state analysis in SPICE is shown to be much faster than SPICE transient analysis when finding the steady-state solution of strongly nonlinear circuits. Krylov methods show even greater improvements in determining steady-state for larger circuits. In addition, a mathematically consistent description of all numerical methods involved in the shooting-Newton method used in circuit simulation is presented.
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Computational issues of the algorithm are considered. The accuracy of the shooting-Newton method and its accuracy with the different solver options are provided. Some eigenvalues are examined for example circuits. A detailed comparison of the Krylov methods along with their convergence properties is presented. In addition, a breakdown of the Krylov methods BiCG and BiCGSTAB has been corrected by changing the initial guess
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