update element name

Author: mscroggs

CHANGELOG_SINCE_LAST_VERSION.md

@@ -1,4 +1,4 @@
 - Allow "gl" variant of Lagrange element
 - Implement component-wise integrals of VectorFunction and MatrixFunction
 - Implement grad of VectorFunction
-- Add Lederer-Schoberl element
+- Add Gopalakrishnan-Lederer-Schoberl element

README.md

@@ -180,14 +180,14 @@ The reference triangle has vertices (0, 0), (1, 0), and (0, 1). Its sub-entities
 - enriched Galerkin (alternative names: EG)
 - enriched vector Galerkin (alternative names: locking-free enriched Galerkin, LFEG)
 - Fortin-Soulie (alternative names: FS)
+- Gopalakrishnan-Lederer-Schoberl (alternative names: GLS)
 - Guzman-Neilan first kind (alternative names: Guzman-Neilan)
 - Guzman-Neilan second kind
 - Hellan-Herrmann-Johnson (alternative names: HHJ)
 - Hermite
 - Hsieh-Clough-Tocher (alternative names: Clough-Tocher, HCT, CT)
 - Kong-Mulder-Veldhuizen (alternative names: KMV)
 - Lagrange (alternative names: P)
-- Lederer-Schoberl
 - Mardal-Tai-Winther (alternative names: MTW)
 - matrix Lagrange
 - Morley
@@ -253,13 +253,13 @@ The reference tetrahedron has vertices (0, 0, 0), (1, 0, 0), (0, 1, 0), and (0,
 - Crouzeix-Raviart (alternative names: CR, Crouzeix-Falk, CF)
 - enriched Galerkin (alternative names: EG)
 - enriched vector Galerkin (alternative names: locking-free enriched Galerkin, LFEG)
+- Gopalakrishnan-Lederer-Schoberl (alternative names: GLS)
 - Guzman-Neilan first kind (alternative names: Guzman-Neilan)
 - Guzman-Neilan second kind
 - Hellan-Herrmann-Johnson (alternative names: HHJ)
 - Hermite
 - Kong-Mulder-Veldhuizen (alternative names: KMV)
 - Lagrange (alternative names: P)
-- Lederer-Schoberl
 - Mardal-Tai-Winther (alternative names: MTW)
 - matrix Lagrange
 - Morley-Wang-Xu (alternative names: MWX)

symfem/create.py

@@ -179,7 +179,7 @@ def create_element(
                       enriched vector Galerkin, locking-free enriched Galerkin, LFEG,
                       P1 macro,
                       Alfeld-Sorokina, AS,
-                      Lederer-Schoberl
+                      Gopalakrishnan-Lederer-Schoberl, GLS
         order: The order of the element.
         vertices: The vertices of the reference.
     """

symfem/elements/lederer_schoberl.py renamed to symfem/elements/gopalakrishnan_lederer_schoberl.py

@@ -1,4 +1,4 @@
-"""Lederer-Schoberl elements on simplices.
+"""Gopalakrishnan-Lederer-Schoberl elements on simplices.
 
 This element's definition appears in https://doi.org/10.34726/hss.2019.62042
 (Lederer, 2019).
@@ -21,11 +21,11 @@
 from symfem.references import Reference
 from symfem.symbols import t, x
 
-__all__ = ["LedererSchoberl"]
+__all__ = ["GopalakrishnanLedererSchoberl"]
 
 
-class LedererSchoberl(CiarletElement):
-    """A Lederer-Schoberl element on a simplex."""
+class GopalakrishnanLedererSchoberl(CiarletElement):
+    """A Gopalakrishnan-Lederer-Schoberl element on a simplex."""
 
     def __init__(self, reference: Reference, order: int):
         """Create the element.
@@ -156,7 +156,7 @@ def polynomial_subdegree(self) -> int:
     def polynomial_superdegree(self) -> typing.Optional[int]:
         return self.order
 
-    names = ["Lederer-Schoberl"]
+    names = ["Gopalakrishnan-Lederer-Schoberl", "GLS"]
     references = ["triangle", "tetrahedron"]
     min_order = 0
     continuity = "inner H(curl div)"

test/utils.py

@@ -48,7 +48,7 @@
         "Morley": [({}, [2])],
         "MWX": [({}, [1, 2])],
         "Regge": [({"variant": "point"}, range(4)), ({"variant": "integral"}, range(3))],
-        "Lederer-Schoberl": [({}, [0, 1, 2])],
+        "GLS": [({}, [0, 1, 2])],
         "AW": [({"variant": "equispaced"}, range(3, 5))],
         "nonconforming AW": [({"variant": "equispaced"}, [2])],
         "Nedelec1": [({"variant": "equispaced"}, range(1, 4))],
@@ -90,7 +90,7 @@
         "CR": [({"variant": "equispaced"}, [1])],
         "Regge": [({"variant": "point"}, range(3)), ({"variant": "integral"}, range(2))],
         "HHJ": [({"variant": "equispaced"}, range(3))],
-        "Lederer-Schoberl": [({}, [0, 1])],
+        "GLS": [({}, [0, 1])],
         "Nedelec1": [({"variant": "equispaced"}, range(1, 3))],
         "Nedelec2": [({"variant": "equispaced"}, range(1, 3))],
         "RT": [({"variant": "equispaced"}, range(1, 3))],