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d333eb6b
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Leszek Koltunski
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//////////////////////////////////////////////////////////////////////////////////////////////
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// Copyright 2016 Leszek Koltunski //
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// //
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535a45bc
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Leszek Koltunski
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// This file is part of Distorted. //
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d333eb6b
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Leszek Koltunski
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// //
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535a45bc
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Leszek Koltunski
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// Distorted is free software: you can redistribute it and/or modify //
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d333eb6b
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Leszek Koltunski
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// it under the terms of the GNU General Public License as published by //
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// the Free Software Foundation, either version 2 of the License, or //
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// (at your option) any later version. //
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// //
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Leszek Koltunski
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// Distorted is distributed in the hope that it will be useful, //
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Leszek Koltunski
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// but WITHOUT ANY WARRANTY; without even the implied warranty of //
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// MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the //
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// GNU General Public License for more details. //
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// //
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// You should have received a copy of the GNU General Public License //
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Leszek Koltunski
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// along with Distorted. If not, see <http://www.gnu.org/licenses/>. //
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Leszek Koltunski
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//////////////////////////////////////////////////////////////////////////////////////////////
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Leszek Koltunski
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precision highp float;
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precision highp int;
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in vec3 a_Position; // Per-vertex position.
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in vec3 a_Normal; // Per-vertex normal vector.
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in vec3 a_Inflate; // This vector describes the direction this vertex needs to go when we 'inflate' the whole mesh.
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// If the mesh is locally smooth, this is equal to the normal vector. Otherwise (on sharp edges) - no.
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in vec2 a_TexCoordinate; // Per-vertex texture coordinate.
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in float a_Component; // The component a vertex belongs to.
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// to a vertex effect. An effect will only be active on a vertex iff (a_Association & vAssociation[effect]) != 0.
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// ( see VertexEffect.retSection() )
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out vec3 v_Position; //
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out vec3 v_endPosition; // for Transform Feedback only
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Leszek Koltunski
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#ifdef PREAPPLY
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out vec3 v_Inflate; // Transform Feedback for preapply effects
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#endif
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out vec3 v_Normal; //
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out vec2 v_TexCoordinate; //
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uniform mat4 u_MVPMatrix; // the combined model/view/projection matrix.
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uniform mat4 u_MVMatrix; // the combined model/view matrix.
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uniform float u_Inflate; // how much should we inflate (>0.0) or deflate (<0.0) the mesh.
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#if NUM_VERTEX>0
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uniform int vNumEffects; // total number of vertex effects
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uniform int vName[NUM_VERTEX]; // their names.
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uniform vec4 vUniforms[3*NUM_VERTEX];// i-th effect is 3 consecutive vec4's: [3*i], [3*i+1], [3*i+2].
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// The first vec4 is the Interpolated values,
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// second vec4: first float - cache, next 3: Center, the third - the Region.
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uniform int vEffAndAssoc[NUM_VERTEX];// Associations of the vertex effects. Those are used to connect an effect to a Mesh component.
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uniform int vEffEquAssoc[NUM_VERTEX];// Components the vertex effects work on. Likewise used to connect an effect to a Mesh component.
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uniform int vComAndAssoc[MAX_COMPON];// 'logical AND' association of the component.
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uniform int vComEquAssoc[MAX_COMPON];// 'equal' association of the component.
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//////////////////////////////////////////////////////////////////////////////////////////////
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// HELPER FUNCTIONS
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//////////////////////////////////////////////////////////////////////////////////////////////
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// Return degree of the point as defined by the Region. Currently only supports spherical regions.
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//
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// Let 'PS' be the vector from point P (the current vertex) to point S (the center of the effect).
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// Let region.xyz be the vector from point S to point O (the center point of the region sphere)
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// Let region.w be the radius of the region sphere.
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// (This all should work regardless if S is inside or outside of the sphere).
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//
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// Then, the degree of a point with respect to a given (spherical!) Region is defined by:
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//
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// If P is outside the sphere, return 0.
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// Otherwise, let X be the point where the halfline SP meets the sphere - then return |PX|/|SX|,
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// aka the 'degree' of point P.
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//
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// We solve the triangle OPX.
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// We know the lengths |PO|, |OX| and the angle OPX, because cos(OPX) = cos(180-OPS) = -cos(OPS) = -PS*PO/(|PS|*|PO|)
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// then from the law of cosines PX^2 + PO^2 - 2*PX*PO*cos(OPX) = OX^2 so PX = -a + sqrt(a^2 + OX^2 - PO^2)
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// where a = PS*PO/|PS| but we are really looking for d = |PX|/(|PX|+|PS|) = 1/(1+ (|PS|/|PX|) ) and
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// |PX|/|PS| = -b + sqrt(b^2 + (OX^2-PO^2)/PS^2) where b=PS*PO/|PS|^2 which can be computed with only one sqrt.
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float degree(in vec4 region, in vec3 PS)
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{
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float ps_sq = dot(PS,PS);
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if( ps_sq==0.0 ) return 1.0;
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vec3 PO = PS + region.xyz;
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float d = region.w*region.w-dot(PO,PO);
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if( d<=0.0 ) return 0.0;
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float b = dot(PS,PO)/ps_sq;
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return 1.0 / (1.0 + 1.0/(sqrt(b*b + d/ps_sq)-b));
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}
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leszek
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#endif // NUM_VERTEX>0
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//////////////////////////////////////////////////////////////////////////////////////////////
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void main()
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{
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vec3 v = a_Position + u_Inflate*a_Inflate;
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vec3 n = a_Normal;
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#ifdef PREAPPLY
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vec3 inf = a_Inflate;
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#endif
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#if NUM_VERTEX>0
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int effect=0;
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int component = int(a_Component);
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for(int i=0; i<vNumEffects; i++)
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{
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if( ((vComAndAssoc[component] & vEffAndAssoc[i]) != 0) || (vComEquAssoc[component] == vEffEquAssoc[i]) )
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{
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// ENABLED EFFECTS WILL BE INSERTED HERE
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}
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effect+=3;
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}
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#endif
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leszek
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v_Position = v;
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#ifdef PREAPPLY
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v_endPosition = n;
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v_Inflate = inf;
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#else
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v_endPosition = v + 0.5*n;
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#endif
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v_TexCoordinate = a_TexCoordinate;
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v_Normal = normalize(vec3(u_MVMatrix*vec4(n,0.0)));
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gl_Position = u_MVPMatrix*vec4(v,1.0);
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}
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