ScholarGate
עוזר

השוואת שיטות

סקרו את השיטות שבחרתם זו לצד זו; שורות שבהן יש הבדל מודגשות.

שיטת האינטגרציה הסופית×ניתוח פרמטרי S×
תחוםהנדסת חשמלהנדסת חשמל
משפחהProcess / pipelineProcess / pipeline
שנת המקור19771965
הוגה השיטהThomas WeilandKaneyuki Kurokawa
סוגDiscrete space-time integration method for Maxwell equationsWave-based description of RF/microwave network behavior
מקור מכונןWeiland, T. (1977). A new method for the solution of Maxwell's equations. Zeitschrift für Naturforschung, 31(7), 861-873. link ↗Kurokawa, K. (1965). Power waves and the scattering matrix. IEEE Transactions on Microwave Theory and Techniques, 13(3), 194-202. DOI ↗
כינוייםFIT, Finite integration methodS-parameter, Scattering parameters, Network parameters
קשורות33
תקצירThe Finite Integration Technique (FIT) is a numerical method for solving Maxwell equations on structured grids, formulating electromagnetics as a system of integral equations over grid cells. Introduced by Thomas Weiland in 1977, FIT bridges finite differences and finite elements, offering excellent accuracy, stability, and computational efficiency for a wide range of electromagnetic problems. FIT is the foundation of commercial solvers like CST Microwave Studio and is widely used in RF, microwave, and EMC engineering.S-Parameters (Scattering Parameters) characterize RF and microwave networks by their transmission and reflection of voltage waves. Introduced by Kurokawa in 1965, S-parameters are ideal for high frequencies where wave effects dominate. Unlike impedance (Z), admittance (Y), or hybrid parameters, S-parameters are directly measurable with network analyzers, naturally account for characteristic impedance, and are intuitive for cascade analysis. S-parameters are the standard language of RF engineering.
ScholarGateמערך נתונים
  1. v1
  2. 3 מקורות
  3. PUBLISHED
  1. v1
  2. 3 מקורות
  3. PUBLISHED

מעבר לחיפוש הורדת מצגת

ScholarGateהשוואת שיטות: Finite Integration Technique · S-Parameter Analysis. אוחזר בתאריך 2026-06-15 מתוך https://scholargate.app/he/compare