Modeling of CollisionsGauthier-Villars, 1998 - 222 من الصفحات |
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النتائج 1-3 من 4
الصفحة 207
... minimizer ( vi , v1⁄2 ) is up to constant phases uniquely determined . Choosing ( | vi | , || ) as distinguished minimizer and setting n ° = | vi | 2 , p = [ v1⁄2 | 2 , a solution of ( 20.2 ) . ( 20.3 ) is constructed . As constant ...
... minimizer ( vi , v1⁄2 ) is up to constant phases uniquely determined . Choosing ( | vi | , || ) as distinguished minimizer and setting n ° = | vi | 2 , p = [ v1⁄2 | 2 , a solution of ( 20.2 ) . ( 20.3 ) is constructed . As constant ...
الصفحة 208
... minimizer ( √ño , √p ) in Ce which solves the associated Euler - Lagrange equations : ( Vε - n2 A√ne = √neV ( Vo + T2 log no — E † ) , En2 A√pe = √peV ( -V + Tp log p2 - E1⁄2 ) , - \ 2AV € = no − p – C , P , [ v1 = 0 / n2 = N ...
... minimizer ( √ño , √p ) in Ce which solves the associated Euler - Lagrange equations : ( Vε - n2 A√ne = √neV ( Vo + T2 log no — E † ) , En2 A√pe = √peV ( -V + Tp log p2 - E1⁄2 ) , - \ 2AV € = no − p – C , P , [ v1 = 0 / n2 = N ...
الصفحة 210
... minimizer ( n ° , p ° ) in Co . This minimizer solves ( 20.8 ) . Furthermore , for all 0 € ( 0 , 1 ) , no , po , Vo € L∞ ( N ) ~ H1 ( N ) ~ Cle ( N ) and there exists a constant ME > 1 such that 1 0 < Μολ loc < no , po≤ M0 a.e. on N ...
... minimizer ( n ° , p ° ) in Co . This minimizer solves ( 20.8 ) . Furthermore , for all 0 € ( 0 , 1 ) , no , po , Vo € L∞ ( N ) ~ H1 ( N ) ~ Cle ( N ) and there exists a constant ME > 1 such that 1 0 < Μολ loc < no , po≤ M0 a.e. on N ...
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