Modification in boundary conditions:

- Now absorption scatte the particle  properties into the edge nodes.
  - New boundary condition 'transparent' subsitute old absorption.

src/modules/mesh/1DCart/moduleMesh1DCart.f90

@@ -47,6 +47,15 @@ MODULE moduleMesh1DCart
 
     END SUBROUTINE absorption
 
+    MODULE SUBROUTINE transparent(edge, part)
+      USE moduleSpecies
+      IMPLICIT NONE
+
+      CLASS(meshEdge), INTENT(inout):: edge
+      CLASS(particle), INTENT(inout):: part
+
+    END SUBROUTINE transparent
+
   END INTERFACE
 
   TYPE, PUBLIC, ABSTRACT, EXTENDS(meshVol):: meshVol1DCart
@@ -105,7 +114,6 @@ MODULE moduleMesh1DCart
       PROCEDURE, PASS::   getNodes    => getNodesSegm
       PROCEDURE, PASS::   phy2log     => phy2logSegm
       PROCEDURE, PASS::   nextElement => nextElementSegm
-      PROCEDURE, PASS::   resetOutput => resetOutputSegm
 
   END TYPE meshVol1DCartSegm
 
@@ -178,6 +186,9 @@ MODULE moduleMesh1DCart
         TYPE IS(boundaryReflection)
           self%fBoundary(s)%apply => reflection
 
+        TYPE IS(boundaryTransparent)
+          self%fBoundary(s)%apply => transparent
+
         CLASS DEFAULT
           CALL criticalError("Boundary type not defined in this geometry", 'initEdge1DCart')
 
@@ -455,29 +466,6 @@ MODULE moduleMesh1DCart
 
     END SUBROUTINE nextElementSegm
 
-    !Reset the output of nodes in element
-    PURE SUBROUTINE resetOutputSegm(self)
-      USE moduleSpecies
-      USE moduleOutput
-      IMPLICIT NONE
-
-      CLASS(meshVol1DCartSegm), INTENT(inout):: self
-      INTEGER:: k
-
-      DO k = 1, nSpecies
-        self%n1%output(k)%den     = 0.D0
-        self%n1%output(k)%mom     = 0.D0
-        self%n1%output(k)%tensorS = 0.D0
-
-        self%n2%output(k)%den     = 0.D0
-        self%n2%output(k)%mom     = 0.D0
-        self%n2%output(k)%tensorS = 0.D0
-
-      END DO
-
-    END SUBROUTINE resetOutputSegm
-
-
     !COMMON FUNCTIONS FOR 1D VOLUME ELEMENTS
     !Computes the element Jacobian determinant
     PURE FUNCTION detJ1DCart(self, xi, dPsi_in) RESULT(dJ)