Switch naming convention of funcitons to camel case

Author: Steven-Roberts

docs/CONTRIBUTING.md

@@ -18,7 +18,7 @@ function onSettingsChanged(obj)
             L = otp.utils.pde.laplacian([n n], domain, [1, 1], 'NN');
 
             if ~isa(forcing, 'function_handle')
-                f = @(t, y) otp.allencahn.fconstforce(t, y, L, alpha, beta, forcing);
+                f = @(t, y) otp.allencahn.fConstForce(t, y, L, alpha, beta, forcing);
             else
                 [x, y] = meshgrid(linspace(0, 1, n), linspace(0, 1, n));
                 x = x(:);

src/+otp/+allencahn/AllenCahnProblem.m

@@ -0,0 +1,5 @@
+function du = fConstForce(~, u, L, alpha, beta, forcing)
+
+du = alpha*L*u + beta * (u - u.^3) + forcing;
+
+end

src/+otp/+allencahn/fConstForce.m

@@ -2,11 +2,11 @@
     %BOUNCINGBALLPARAMETERS 
     properties
         %Gravity defines the magnitude of acceleration towards the ground
-        Gravity (1,1) {mustBeNonnegative}
+        Gravity %MATLAB ONLY: (1,1) {mustBeNonnegative}
         %Ground is a function defining the ground in terms of space
-        Ground {mustBeA(Ground, 'function_handle')} = @(x) 0
+        Ground %MATLAB ONLY: {mustBeA(Ground, 'function_handle')} = @(x) 0
         %GroundSlope is the slope (derivative) of the ground
-        GroundSlope {mustBeA(GroundSlope, 'function_handle')} = @(x) 0
+        GroundSlope %MATLAB ONLY: {mustBeA(GroundSlope, 'function_handle')} = @(x) 0
     end
 end
 

src/+otp/+allencahn/fconstforce.m

@@ -14,7 +14,7 @@ function onSettingsChanged(obj)
             obj.RHS = otp.RHS(@(t, y) otp.bouncingball.f(t, y, g, ground, groundSlope), ...
                 'Jacobian', otp.bouncingball.jacobian(g, ground, groundSlope), ...
                 'Events', @(t, y) otp.bouncingball.events(t, y, g, ground, groundSlope), ...
-                'OnEvent', @otp.bouncingball.onevent);
+                'OnEvent', @otp.bouncingball.onEvent);
         end
 
         function label = internalIndex2label(~, index)

src/+otp/+bouncingball/BouncingBallParameters.m

@@ -1,4 +1,4 @@
-function [isterminal, newProblem] = onevent(sol, problem)
+function [isterminal, newProblem] = onEvent(sol, problem)
 
 % The general idea behind the transformation that we will do here is
 % as follows: We transform the ball hitting the surface into a

src/+otp/+bouncingball/BouncingBallProblem.m

@@ -38,16 +38,16 @@ function onSettingsChanged(obj)
 
             obj.RHS = otp.RHS(@(t, y) otp.brusselator.f(t, y, a, b), ...
                 'Jacobian', @(t, y) otp.brusselator.jacobian(t, y, a, b), ...
-                'JacobianVectorProduct', @(t, y, x) otp.brusselator.jacobianvectorproduct(t, y, x, a, b), ...
-                'JacobianAdjointVectorProduct', @(t, y, x) otp.brusselator.jacobianadjointvectorproduct(t, y, x, a, b), ...
+                'JacobianVectorProduct', @(t, y, x) otp.brusselator.jacobianVectorProduct(t, y, x, a, b), ...
+                'JacobianAdjointVectorProduct', @(t, y, x) otp.brusselator.jacobianAdjointVectorProduct(t, y, x, a, b), ...
                 'Vectorized', 'on');
 
-            obj.RHSLinear = otp.RHS(@(t, y) otp.brusselator.flinear(t, y, a, b), ...
-                'Jacobian', otp.brusselator.jacobianlinear(a, b), ...
+            obj.RHSLinear = otp.RHS(@(t, y) otp.brusselator.fLinear(t, y, a, b), ...
+                'Jacobian', otp.brusselator.jacobianLinear(a, b), ...
                 'Vectorized', 'on');
 
-            obj.RHSNonlinear = otp.RHS(@(t, y) otp.brusselator.fnonlinear(t, y, a, b), ...
-                'Jacobian', @(t, y) otp.brusselator.jacobiannonlinear(t, y, a, b), ...
+            obj.RHSNonlinear = otp.RHS(@(t, y) otp.brusselator.fNonlinear(t, y, a, b), ...
+                'Jacobian', @(t, y) otp.brusselator.jacobianNonlinear(t, y, a, b), ...
                 'Vectorized', 'on');
         end
 

src/+otp/+bouncingball/onevent.m src/+otp/+bouncingball/onEvent.msrc/+otp/+bouncingball/onevent.m renamed to src/+otp/+bouncingball/onEvent.m

@@ -1,4 +1,4 @@
-function dy = flinear(~, y, ~, b)
+function dy = fLinear(~, y, ~, b)
 
 dy = [
     -(1 + b) * y(1, :);

src/+otp/+brusselator/BrusselatorProblem.m

@@ -1,4 +1,4 @@
-function dy = fnonlinear(~, y, a, ~)
+function dy = fNonlinear(~, y, a, ~)
 
 nonlinearTerm = a * y(1, :).^2 * y(2, :);