Changes between Version 8 and Version 9 of architecture


Ignore:
Timestamp:
05/25/21 08:21:59 (4 years ago)
Author:
Mathieu Morlighem
Comment:

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  • architecture

    v8 v9  
    1010There are 3 placeholders in ISSM:
    1111 - element->inputs for everything that varies in space (2 and 4).
    12  - Matpar for material constants (1).
     12 - Matpar for material constants (1). Will disappear soon!
    1313 - femmodel->parameters for solution constants (3).
    1414
     
    1717
    1818 - Id: random but unique across all partitions (it generally follows MATLAB indexing, i.e., same as "md", but not always!).
    19  - SId: serial Id. Starts at 0 and increases by one, this numbering is independent of the mesh partitioning (hence "serial") and is the same as if there was only one cpu.
    20  - PId: parallel Id. Starts at 0 and increases by one but is such that we count the entities on the first partition first, then the second etc so that nodes that have a high Pid belong to a partition that has a high number. This is useful for parallel vector and matrices where we want each partition to insert values in its own memory slot.
    21  - LId: local Id. Starts at 0 for each partition, increases by 1, but is local to the partition. Each partition has a vertex of Lid 0, and its maximum Lid is the number of vertices in the partition -1.
     19 - SId: serial Id. Starts at 0 and increases by increments of 1, this numbering is independent of the mesh partitioning (hence "serial") and is the same as if there was only one cpu.
     20 - PId: parallel Id. Starts at 0 and increases by increments of 1 but is such that we count the entities of the first partition first, then the second etc so that nodes that have a high Pid belong to a partition that has a high number. This is useful for parallel vector and matrices where we want each partition to insert values in its own memory slot.
     21 - LId: local Id. Starts at 0 for each partition, increases by increments of 1, but is local to the partition. Each partition has a vertex of Lid 0, and its maximum Lid is the number of vertices in the partition -1.
    2222
    2323 == Solutions and Analyses ==