| /external/openssl/crypto/bn/asm/ |
| sparcv8.S | 542 #define a_2 %l2 define
579 ld ap(2),a_2
587 umul a_2,b_0,t_1 !mul_add_c(a[2],b[0],c3,c1,c2);
617 umul a_2,b_1,t_1 !mul_add_c(a[2],b[1],c1,c2,c3);
640 umul a_2,b_2,t_1 !=!mul_add_c(a[2],b[2],c2,c3,c1);
669 umul a_2,b_3,t_1 !=!mul_add_c(a[2],b[3],c3,c1,c2);
713 umul a_2,b_4,t_1 !mul_add_c(a[2],b[4],c1,c2,c3);
742 umul a_2,b_5,t_1 !mul_add_c(a[2],b[5],c2,c3,c1);
800 umul a_2,b_6,t_1 !=!mul_add_c(a[2],b[6],c3,c1,c2);
812 umul a_2,b_7,t_1 !mul_add_c(a[2],b[7],c1,c2,c3)
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| sparcv8plus.S | 649 #define a_2 %l2 define
688 lduw ap(2),a_2
697 mulx a_2,b_0,t_1 !mul_add_c(a[2],b[0],c3,c1,c2);
726 mulx a_2,b_1,t_1 !mul_add_c(a[2],b[1],c1,c2,c3);
748 mulx a_2,b_2,t_1 !=!mul_add_c(a[2],b[2],c2,c3,c1);
775 mulx a_2,b_3,t_1 !mul_add_c(a[2],b[3],c3,c1,c2);
814 mulx a_2,b_4,t_1 !=!mul_add_c(a[2],b[4],c1,c2,c3);
841 mulx a_2,b_5,t_1 !mul_add_c(a[2],b[5],c2,c3,c1);
891 mulx a_2,b_6,t_1 !mul_add_c(a[2],b[6],c3,c1,c2);
903 mulx a_2,b_7,t_1 !=!mul_add_c(a[2],b[7],c1,c2,c3)
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| mips.pl | 1009 ($a_0,$a_1,$a_2,$a_3)=($t0,$t1,$t2,$t3);
1067 $LD $a_2,2*$BNSZ($a1)
1096 $MULTU $a_2,$b_0 # mul_add_c(a[2],b[0],c3,c1,c2);
1140 $MULTU $a_2,$b_1 # mul_add_c(a[2],b[1],c1,c2,c3);
1177 $MULTU $a_2,$b_2 # mul_add_c(a[2],b[2],c2,c3,c1);
1223 $MULTU $a_2,$b_3 # mul_add_c(a[2],b[3],c3,c1,c2);
1296 $MULTU $a_2,$b_4 # mul_add_c(a[2],b[4],c1,c2,c3);
1342 $MULTU $a_2,$b_5 # mul_add_c(a[2],b[5],c2,c3,c1);
1442 $MULTU $a_2,$b_6 # mul_add_c(a[2],b[6],c3,c1,c2);
1460 $MULTU $a_2,$b_7 # mul_add_c(a[2],b[7],c1,c2,c3)
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| mips3.s | 737 #define a_2 t2 define
779 ld a_2,16(a1)
819 dmultu a_2,b_0 /* mul_add_c(a[2],b[0],c3,c1,c2); */
862 dmultu a_2,b_1 /* mul_add_c(a[2],b[1],c1,c2,c3); */
899 dmultu a_2,b_2 /* mul_add_c(a[2],b[2],c2,c3,c1); */
945 dmultu a_2,b_3 /* mul_add_c(a[2],b[3],c3,c1,c2); */
1018 dmultu a_2,b_4 /* mul_add_c(a[2],b[4],c1,c2,c3); */
1064 dmultu a_2,b_5 /* mul_add_c(a[2],b[5],c2,c3,c1); */
1164 dmultu a_2,b_6 /* mul_add_c(a[2],b[6],c3,c1,c2); */
1184 dmultu a_2,b_7 /* mul_add_c(a[2],b[7],c1,c2,c3); *
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| /external/ceres-solver/docs/ |
| solving.tex | 127 y = a_1 e^{b_1 x} + a_2 e^{b_3 x^2 + c_1}
131 $a_1, a_2, b_1, b_2$, and $c_1$.
133 Notice that the expression on the left is linear in $a_1$ and $a_2$,
136 $a_2$. It's possible to analytically eliminate the variables
137 $a_1$ and $a_2$ from the problem entirely. Problems like these are
154 additional optimization step to estimate $a_1$ and $a_2$ exactly after
159 linear in $a_1$ and $a_2$, i.e.,
162 y = f_1(a_1, e^{b_1 x}) + f_2(a_2, e^{b_3 x^2 + c_1})
167 and $a_2$. For the linear case, this amounts to doing a single linear
169 the $a_1$ and $a_2$ optimization problems will do. The only constrain
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