Research Article
A Three-Term Gradient Descent Method with Subspace Techniques
| Step 1: given and , set and . | | Step 2: if holds, then stop; else, go to step 3. | | Step 3: determine the step-size by Wolfe line search, which means that conditions (4) and (5) hold. | | Step 4: generate by using the acceleration scheme [33], and compute , , and . | | Step 5: if dim() = 2, compute by (21), and go to step 6. If dim() = 3, compute by (10) and (17), and go to step 6. | | Step 6: set , and go to step 2. |
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