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does anyone here no y jh-7 is so powerful? and y USA Pacific commander so interested to inspect jh-7? well here u goes the answer: jh-7A 3-D desgin (no
For Lagrangiansubmanifold ( M;g ) in f M n (4 c ), using (2.1) and (3.3) we obtain that Riccisoliton equation (1.1) with V = JH is written as 1 2 {g ( ∇ X ( JH ) ;Y ) + g ( X; ∇ Y ( JH ...
(a) V ( f x;f y) = 1 1+ ' n ( f x;f y) ' m ( f x;f y) (1) = 1 1+ ' n ( f x;f y) jH ( f x;f y) j 2 ' g ( f x;f y) (2) = jH ( f x;f y) j 2 ' g ( f x;f y) jH ( f x;f y) j 2 ' g ( f x;f y) +' n ( f x;f y): (3) (b) R ( f x;f y) = V ( f x;f y) P ( ...
The learning rule for the proposed classifier can be ob-tainedas ¢ v kh = fi N X j =1 ( t jk ¡p jk) y jh ¢ w mh = fi‚ N X j =1 ( x jm ¡z jm) y jh ¢ u hn = fi N X j =1 K¡ 1 X k =1 ( t jk ¡p jk) v kh x jn + fi‚ ...
... we obtain that ϕ ∗ O Z (pA (Z, B Z) q+jD) ⊆ϕ ∗ f ∗ O Y (pA (Y, B Y) q+jH Y) ≃π ∗ * ∗ O Y (pA (Y, B Y) q+jH Y) ≃π ∗ O X (pA (X, B) q+jH) ≃π ∗ O X (jH) ≃π ∗ * ∗ O Y (jH Y) ≃ϕ ∗ f ∗ O Y (jH Y ...
does anyone here no y jh-7 is so powerful? and y USA Pacific commander so interested to inspect jh-7? well here u goes the answer: jh-7A 3-D desgin (no
By taking covariant differentiation of (4.1) by W , we get 1 2 g ( W X ( JH ) W X ( JH ) ;Y ) + 1 2 g ( X; W Y ( JH ) W Y ( JH )) ( W)( X;Y ) ;H ...
(a) V ( f x;f y) = 1 1+ ' n ( f x;f y) ' m ( f x;f y) (1) = 1 1+ ' n ( f x;f y) jH ( f x;f y) j 2 ' g ( f x;f y) (2) = jH ( f x;f y) j 2 ' g ( f x;f y) jH ( f x;f y) j 2 ' g ( f x;f y) +' n ( f x;f y): (3) (b) R ( f x;f y) = V ( f ...
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