What does BI-RME mean?
BI-RME means Boundary Integral Resonant Mode Expansion
This acronym/slang usually belongs to Medical & Science category.
What is the abbreviation for Boundary Integral Resonant Mode Expansion?
Boundary Integral Resonant Mode Expansion can be abbreviated as BI-RME
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Most popular questions people look for before coming to this page
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What does BI-RME stand for? BI-RME stands for "Boundary Integral Resonant Mode Expansion". |
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How to abbreviate "Boundary Integral Resonant Mode Expansion"? "Boundary Integral Resonant Mode Expansion" can be abbreviated as BI-RME. |
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What is the meaning of BI-RME abbreviation? The meaning of BI-RME abbreviation is "Boundary Integral Resonant Mode Expansion". |
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What is BI-RME abbreviation? One of the definitions of BI-RME is "Boundary Integral Resonant Mode Expansion". |
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What does BI-RME mean? BI-RME as abbreviation means "Boundary Integral Resonant Mode Expansion". |
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What is shorthand of Boundary Integral Resonant Mode Expansion? The most common shorthand of "Boundary Integral Resonant Mode Expansion" is BI-RME. |
Abbreviations or Slang with similar meaning
- BIRMEM - Boundary Integral Resonant Mode-Matching Method
- BIE/MOMI - Boundary Integral Equation/Method of Ordered Multiple Interactions
- FEBIM - Finite Element Boundary Integral Method
- FA-FE-BI - Fast and Accurate Finite Element - Boundary Integral
- FDFD-BIE - Finite-Difference Frequency-Domain Boundary Integral Equation
- FDTD-BIE - Finite-Difference Time-Domain Boundary Integral Equation
- LBIE - Local Boundary Integral Equation
- PISMC - Proportional-Integral Sliding Mode Control
- BIEM - Boundary Integral Equation Method
- DRMO - Dynamic Resonant Mode Operation
- FE-BI - Finite Element - Boundary Integral
- MBIE - Muller Boundary Integral Equation
- RTBI - Retarded-Time Boundary Integral
- RME - Resonant Mode Expansion
- BIE - Boundary Integral Element
- BIM - Boundary Integral Method
- HBIE - Hypersingular Boundary Integral Equations
- BIE - Boundary Integral Equation
- bi - Boundary Integral
- bim - Boundary Integral Methods