[Fix] fix functions name in name_based category

opfunu/name_based/c_func.py

@@ -539,7 +539,7 @@ class CrownedCross(Benchmark):
     .. [1] Mishra, S. Global Optimization by Differential Evolution and Particle Swarm Methods:
     Evaluation on Some Benchmark Functions Munich University, 2006
     """
-    name = "Cross-Leg-Table Function"
+    name = "Crowned Cross Function"
     latex_formula = r'f(x) = 0.0001 \left(\left|{e^{\left|{100 - \frac{\sqrt{x_{1}^{2} + x_{2}^{2}}}{\pi}}\right|}' + \
         r'\sin\left(x_{1}\right) \sin\left(x_{2}\right)}\right| + 1\right)^{0.1}'
     latex_formula_dimension = r'd = 2'

opfunu/name_based/h_func.py

@@ -262,7 +262,7 @@ class HolderTable(Benchmark):
     """
     .. [1] Gavana, A. Global Optimization Benchmarks and AMPGO retrieved 2015
     """
-    name = "Hosaki Function"
+    name = "Holder Table Function"
     latex_formula = r'f(x) = - \left|{e^{\left|{1' +\
         r'- \frac{\sqrt{x_{1}^{2} + x_{2}^{2}}}{\pi} }\right|} \sin\left(x_{1}\right) \cos\left(x_{2}\right)}\right|'
     latex_formula_dimension = r'd = 2'

opfunu/name_based/i_func.py

@@ -13,7 +13,7 @@ class Infinity(Benchmark):
     .. [1] Jamil, M. & Yang, X.-S. A Literature Survey of Benchmark Functions For Global Optimization
     Problems Int. Journal of Mathematical Modelling and Numerical Optimisation, 2013, 4, 150-194.
     """
-    name = "Hansen Function"
+    name = "Infinity Function"
     latex_formula = r'f(x) = \sum_{i=1}^{n} x_i^{6} \left [ \sin\left ( \frac{1}{x_i} \right ) + 2 \right ]'
     latex_formula_dimension = r'd \in N^+'
     latex_formula_bounds = r'x_i \in [-1, 1], \forall i \in \llbracket 1, d\rrbracket'

opfunu/name_based/k_func.py

@@ -73,7 +73,7 @@ class Keane(Benchmark):
 
     *Global optimum*: :math:`f(x) = 0.0` for :math:`x = [7.85396153, 7.85396135]`.
     """
-    name = "Katsuura Function"
+    name = "Keane Function"
     latex_formula = r'f_{\text{Keane}}(x) = \frac{\sin^2(x_1 - x_2)\sin^2(x_1 + x_2)} {\sqrt{x_1^2 + x_2^2}}'
     latex_formula_dimension = r'd = 2'
     latex_formula_bounds = r'x_i \in [0, 10]'

opfunu/name_based/l_func.py

@@ -289,7 +289,7 @@ class Levy13(Benchmark):
     with :math:`x_i \in [-10, 10]` for :math:`i = 1, 2`.
     *Global optimum*: :math:`f(x) = 0` for :math:`x = [1, 1]`
     """
-    name = "Levy 5 Function"
+    name = "Levy 13 Function"
     latex_formula = r'f_{\text{Levy13}}(x) = \left(x_{1} -1\right)^{2} \left[\sin^{2}\left(3 \pi x_{2}\right) + 1\right] + \left(x_{2} - 1\right)^{2} \left[\sin^{2}\left(2 \pi x_{2}\right)+ 1\right] + \sin^{2}\left(3 \pi x_{1}\right)'
     latex_formula_dimension = r'd = 2'
     latex_formula_bounds = r'x_i \in [-10, 10]'

opfunu/name_based/m_func.py

@@ -148,7 +148,7 @@ class Michalewicz(Benchmark):
     Here :math:`x_i \in [0, \pi]`.
     *Global optimum*: :math:`f(x) = -1.8013`for :math:`x = [0, 0]`
     """
-    name = "McCormick Function"
+    name = "Michalewicz Function"
     latex_formula = r'f(x) = - x_{1} + 2 x_{2} + \left(x_{1} - x_{2}\right)^{2} + \sin\left(x_{1} + x_{2}\right) + 1'
     latex_formula_dimension = r'd = 2'
     latex_formula_bounds = r'x_i \in [0, \pi]`'
@@ -732,7 +732,7 @@ class MultiModal(Benchmark):
     Here :math:`x_i \in [-10, 10] for i \in [1, n]`.
     *Global optimum*: :math:`f(0) = 0, `
     """
-    name = "Mishra 11 Function"
+    name = "MultiModal Function"
     latex_formula = r'\left( \sum_{i=1}^n \lvert x_i \rvert \right) \left( \prod_{i=1}^n \lvert x_i \rvert \right)'
     latex_formula_dimension = r'd = n'
     latex_formula_bounds = r'x_i \in [-10, 10] \forall i \in [1, n]'

opfunu/name_based/q_func.py

@@ -159,7 +159,7 @@ class Quintic(Benchmark):
 
     *Global optimum*: :math:`f(x_i) = 0` for :math:`x_i = -1` for :math:`i = 1, ..., n`
     """
-    name = "Quartic Function"
+    name = "Quintic Function"
     latex_formula = r'f_{\text{Quintic}}(x) = \sum_{i=1}^{n} \left|{x_{i}^{5} - 3 x_{i}^{4}+ 4 x_{i}^{3} + 2 x_{i}^{2} - 10 x_{i} -4}\right|'
     latex_formula_dimension = r'd = n'
     latex_formula_bounds = r'x_i \in [-10, 10, ..., 10]'

opfunu/name_based/r_func.py

@@ -23,7 +23,7 @@ class Rana(Benchmark):
 
     *Global optimum*: :math:`f(x_i) = -928.5478` for :math:`x = [-300.3376, 500]`.
     """
-    name = "Qing Function"
+    name = "Rana Function"
     latex_formula = r'f_{\text{Rana}}(x) = '
     latex_formula_dimension = r'd = n'
     latex_formula_bounds = r'x_i \in [-10, 10, ..., 10]'

opfunu/name_based/s_func.py

@@ -22,7 +22,7 @@ class Salomon(Benchmark):
 
     *Global optimum*: :math:`f(x) = 0` for :math:`x_i = 0` for :math:`i = 1, ..., n`
     """
-    name = "Qing Function"
+    name = "Salomon Function"
     latex_formula = r'f_{\text{Salomon}}(x) = 1 - \cos \left (2 \pi \sqrt{\sum_{i=1}^{n} x_i^2} \right) + 0.1 \sqrt{\sum_{i=1}^n x_i^2}'
     latex_formula_dimension = r'd = n'
     latex_formula_bounds = r'x_i \in [-10, 10, ..., 10]'

opfunu/name_based/t_func.py

@@ -22,7 +22,7 @@ class TestTubeHolder(Benchmark):
 
     *Global optimum*: :math:`f(x) = -10.872299901558` for :math:`x= [-\pi/2, 0]`
     """
-    name = "Qing Function"
+    name = "TestTubeHolder Function"
     latex_formula = r'f_{\text{TestTubeHolder}}(x)='
     latex_formula_dimension = r'd = n'
     latex_formula_bounds = r'x_i \in [-10, 10, ..., 10]'

opfunu/name_based/u_func.py

@@ -21,7 +21,7 @@ class Ursem01(Benchmark):
 
     *Global optimum*: :math:`f(x) = -4.81681406371` for :math:`x = [1.69714, 0.0]`
     """
-    name = "Qing Function"
+    name = "Ursem 1 Function"
     latex_formula = r'f_{\text{Ursem01}}(x) = - \sin(2x_1 - 0.5 \pi) - 3 \cos(x_2) - 0.5 x_1'
     latex_formula_dimension = r'd = n'
     latex_formula_bounds = r'x_i \in [-10, 10, ..., 10]'