y ˙ 2 + y 2 = C 1 e t ( sin t + 2). This is a linear first order ode, which has a solution. y 2 ( t) = C 2 e − t + C 1 e t ( 1 + 2 5 sin t − 1 5 cos t) Thus, the fundamental matrix is. Ψ ( t) = ( e
Solve NowFind a fundamental matrix and solve for Φ ( 0) = I. First determine the eigenvalues and their corresponding eigenvectors. After that, determine a general solution of the d.e Then construct
The fundamental matrix ( t): ( t) = (x(1)(t);:::;x(n)(t)): Note: we use to denote an arbitrary fundamental matrix. MATH 351 (Di erential Equations) Sec. 7.7 April 20, 2014 5 / 17
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So, on the basis of two view images of one scene, the fundamental matrix can be obtained by (1) extracting interesting points, such as Harris points (Harris & Stephens, 1988)
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We define the fundamental matrix F as a mapping from a point in an image plane to an epipolar line in the other image. l ′ = F x The form of the fundamental matrix in terms of