Three-dimensional human body posture reconstruction method based on L1/2 regularization
A human body posture and three-dimensional technology, which is applied in the field of three-dimensional human body posture reconstruction based on L1/2 regularization, can solve the problems of sensitive initial value, reconstruction effect and unsatisfactory sparsity, etc.
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Embodiment 1
[0070] This embodiment proposes a method based on L 1 / 2 Regularized 3D human pose reconstruction method, the overall implementation block diagram is as follows Figure 9 As shown, it includes the following steps:
[0071] Step 1: Select N three-dimensional human figures, each of which has P nodes; then form a database with the three-dimensional coordinates of P×N nodes in all three-dimensional human figures; wherein, N≥3P, P=15, In this embodiment, N=1800, and the Carnegie Mellon University database can be directly used in this embodiment.
[0072] Step 2: Formulation of Online Learning Method Using Matrix Factorization and Sparse Coding
[0073] Carry out dictionary learning on the database to obtain a complete dictionary, denoted as B, To prevent B i and c ij To change arbitrarily, the condition must be met: c ij ≥0 and ||B i || F ≤1; wherein, 1≤j≤N, 1≤i≤K, the dimension of B is 3P×K, K represents the number of atoms in the three-dimensional shape in B, 3P≤K≤N, in...
Embodiment 2
[0090] This embodiment proposes a method based on L 1 / 2 A regularized three-dimensional human body posture reconstruction method, which includes the following steps:
[0091] Step 1: Select N three-dimensional human figures, each of which has P nodes; then form a database with the three-dimensional coordinates of P×N nodes in all three-dimensional human figures; wherein, N≥3P, P=15, In this embodiment, N=1800, and the Carnegie Mellon University database can be directly used in this embodiment.
[0092] Step 2: Formulation of Online Learning Method Using Matrix Factorization and Sparse Coding
[0093] Carry out dictionary learning on the database to obtain a complete dictionary, denoted as B, To prevent B i and c ij To change arbitrarily, the condition must be met: c ij ≥0 and ||B i || F ≤1; wherein, 1≤j≤N, 1≤i≤K, the dimension of B is 3P×K, K represents the number of atoms in the three-dimensional shape in B, 3P≤K1 ,...,B K ], the symbol "[]" is a vector representat...
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