Schrodinger equatiOn 數值計算中的方程
標簽： Schrodinger equatiOn 數值計算 方程
上傳時間： 2015-07-02
上傳用戶：彭玖華
This paper introduces an affine invariant of trapezia, and the explicit constraint equatiOn between the intrinsic matrix of a camera and the similarity invariants of a trapezium are established using the affine invariant. By this constraint, the inner parameters, motion parameters of the cameras and the similarity invariants of trapezia can be linearly determined using some prior knowledge on the cameras or the trapezia. The proposed algorithms have wide applicability since parallel lines are not rare in many scenes. Experimental results validate the proposed approaches. This work presents a unifying framework based on the parallelism constraint, and the previous methods based on the parallelograms or the parallelepipeds can be integrated into this framework. Key words: invariant parallelism constraint camera calibration 3D reconstruction
標簽： introduces constraint invariant explicit
上傳時間： 2014-01-16
上傳用戶：6546544
Ordinary and Partial Differential equatiOn Routines in C, C++, Fortran, Java, Maple, and MATLAB
標簽： Differential and Ordinary equatiOn
上傳時間： 2013-12-25
上傳用戶：pompey
Ordinary and Partial Differential equatiOn Routines in C, C++, Fortran, Java, Maple, and MATLAB
標簽： Differential and Ordinary equatiOn
上傳時間： 2013-11-30
上傳用戶：懶龍1988
Ordinary and Partial Differential equatiOn Routines in C, C++, Fortran, Java, Maple, and MATLAB
標簽： Differential and Ordinary equatiOn
上傳時間： 2013-12-06
上傳用戶：JasonC
Ordinary and Partial Differential equatiOn Routines in C, C++, Fortran, Java, Maple, and MATLAB
標簽： Differential and Ordinary equatiOn
上傳時間： 2015-11-28
上傳用戶：遠遠ssad
Ordinary and Partial Differential equatiOn Routines in C, C++, Fortran, Java, Maple, and MATLAB
標簽： Differential and Ordinary equatiOn
上傳時間： 2015-11-28
上傳用戶：youke111
Ordinary and Partial Differential equatiOn Routines in C, C++, Fortran, Java, Maple, and MATLAB
標簽： Differential and Ordinary equatiOn
上傳時間： 2015-11-28
上傳用戶：zhangzhenyu
The equatiOn is written as a system of two first order ODEs. These are evaluated for different values of the parameter Mu. For faster integration, we choose an appropriate solver based on the value of the parameter Mu.
標簽： different evaluated equatiOn written
上傳時間： 2013-12-25
上傳用戶：qazxsw
Ground state of the time-independent Gross-Pitaevskii equatiOn
標簽： Gross-Pitaevskii time-independent equatiOn Ground
上傳時間： 2014-01-04
上傳用戶：13215175592
