“…Substituting S, , and SL, with sImn and -k2qslmn ( I holds for x and y ) into equations(19), we .Inl3nJls a!po!iad a-j 103 p a~p a p h[sno!~aid (&I) pue(9) suo!lenba 01 puodsauo:, (zz) suo!ianbx *sanIea u pue EU aap!sod 103 suo!ianba asayi~ap!suo:, o i d~u o paau aM 'A~iaurwbs aqi 30 asnmaq inq '(0 ' 0 ) # (u ' w ) AUE 103 p1oq (3 ZZ) pUE (q ZZ) suo!ienba aS.InO3 $0 'IE!A!Ji SaUlO3aq (4 61) uo!it?nba 1Eyl WON (4 zz) Downloaded by [North Carolina State University] at 06:03 14 October 2012 orders both in the x and y directions, equation (25) can be read as a system of M E M T ( M E M T + 1) equations (Vm 2 0, V n > 0 ) , which can be set in the compact form where A is a M E M T ( M E M T + 1) by M E M T ( M E M T + 1) matrix, SIP) is a M E M T ( M E M T + 1) vector composed of ~$ 7~ elements, and b is a M E M T ( M E M T + 1) vector with nc,,, elements. We suppose that A can be inverted (we have no demonstration of that point).…”