..��i=1p��iAsT(��v��lks��svMv)��pB1s*00…0**��1��1B1sT(��v��lks��svMv)B1s��100***…0****��p��pB1sT(��v��lks��svMv)B1s��p) (96) ��313=(��i=1p��iAsT(��v��luks��svMv)As0��i=1p��iAsT(��v��luks��svMv)��1B1s…��i=1p��iAsT(��v��luks��svMv)��pB1s*00…0**��1��1B1sT(��v��luks��svMv)B1s��100***…0****��p��pB1sT(��v��luks��svMv)B1s��p) selleck catalog (97) ��312,��314 are the same as the terms in Theorem 1 ��V32 can be written in the form of ��V32=��i=1p��iExT��(k+1)��v��l��svMvx��(k+1)-xT��(k)��v��l��svMsx��(k)=xT��(k)afsT+��i=1pxT(k-��i)��ibfsT+[xT(k)CsT+��i=1pxT(k-��i)��iD1sT]cfsT��v��l��svPvafsx��(k)+��i=1pbfs��ix(k-��i)+cfs[Csx(k)+D1s��i��i=1px(k-��i)]-xT��(k)��v��l��svPsx��(k) (98) ��V32 can be written as ��V321=��T��321��+��T��322�� (99) Where ?321=(��i=1p��iCs?Tcfs?T��v��lks��?svMvcfsCsCs?Tcfs?T��v��lks��?svMvafs��1[Cs?Tcfs?T��v��lks��?svPv(bfs��1+cfsD1s��1)].

..��p[Cs?Tcfs?T��v��lks��?svMv(bfs��p+cfsD1s��p)]*��i=1p��i[afs?T��v��lks��?svMvafs?��v��lks��?svMs]��1[��v��lks��?svPvbfs��1+afs?T��v��lks��?svMvcfsD1s��1]…��p[��v��lks��?svMvbfs��p+afs?T��v��lks��?svMvcfsD1s��p]**��1[��1bfs?T��v��lks��?svPvbfs��1+��1bfs?T��v��lks��?svMvcfsD1s��1]…0***…0****��p[��pbfs?T��v��lks��?svMvbfs��p+��pbfs?T��v��lks��?svMvcfsD1s��p]) (100) ?322=(��i=1p��iCs?Tcfs?T��v��luks��?svMvcfsCsCs?Tcfs?T��v��luks��?svMvafs��1[Cs?Tcfs?T��v��luks��?svPv(bfs��1+cfsD1s��1)]…��p[Cs?Tcfs?T��v��luks��?svMv(bfs��p+cfsD1s��p)]*��i=1p��i[afs?T��v��luks��?svMvafs?��v��luks��?svMs]��1[��v��luks��?svPvbfs��1+afs?T��v��luks��?svMvcfsD1s��1]…��p[��v��luks��?svMvbfs��p+afs?T��v��luks��?svMvcfsD1s��p]**��1[��1bfs?T��v��luks��?svPvbfs��1+��1bfs?T��v��luks��?svMvcfsD1s��1].

..0***…0****��p[��pbfs?T��v��luks��?svMvbfs��p+��pbfs?T��v��luks��?svMvcfsD1s��p]) (101) ��V322��-��i=1p��i[xT��(k+1)(��v��l��svMv)x��(k)-��i=1p��i[xT(k)(��v��l��svMv)x��(k+1)=-��i=1p��ixT��(k)afsT+��i=1pxT(k-��i)��ibfsT+[xT(k)CsT+��i=1pxT(k-��i)��iD1sT+��T(k)D2sT]cfsT����v��l��svPvx��(k)-��i=1p��ix��T(k)��v��l��svPvafsx��(k)+��i=1pbfs��ix(k-��i)+cfs[Csx(k)+D1s��i��i=1px(k-��i)+D2s��(k)]=��T��323��+��T��324�� (102) ��331,��332 are the same as the terms in Theorem 1 ��11+��12+��21+��22+��31+��32+��33=��111+��112+��114+��115+��116+��1211+��1212+��1221+��1222+��311+��312+��314+��315+��316+��3211+��3212+��3221+��3222+��331+��332=��1T��1��1+��112+��114+��115+��116+��2T��1��2+��1+��1212+��2T��2��2+��2+��1222+��1T��3��1+��312+��314+��315+��316+��2T��4��2+��3+��3212+��2T��4��2+��3+��3222+��331+��332?��=<0 Carfilzomib (103) z~(k) can be written as z~(k)=(Ms-Mfs)(x(k)x��(k)) (104) [Msx(k)-Mfsx��(k)]T[Msx(k)-Mfsx��(k)]-��2��T(k)��(k)<0 (105) xT(k)MsTMsx(k)-2xT(k)MsTMfsx��(k)+x��T(k)MfsTMfsx��(k)-��2��T(k)��(k)<0 (106) diag(��1��2)��1=(MsTMs-MsTMfs*MfsTMfs)��2=diag(0…