Class PlanSelectionFuseCostBasedV2
java.lang.Object
org.apache.sysds.hops.codegen.opt.PlanSelection
org.apache.sysds.hops.codegen.opt.PlanSelectionFuseCostBasedV2
This cost-based plan selection algorithm chooses fused operators
based on the DAG structure and resulting overall costs. This includes
holistic decisions on
- Materialization points per consumer
- Sparsity exploitation and operator ordering
- Decisions on overlapping template types
- Decisions on multi-aggregates with shared reads
- Constraints (e.g., memory budgets and block sizes)
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Nested Class Summary
Nested classes/interfaces inherited from class org.apache.sysds.hops.codegen.opt.PlanSelection
PlanSelection.VisitMarkCost -
Field Summary
FieldsModifier and TypeFieldDescriptionstatic final doublestatic final intstatic booleanstatic booleanstatic boolean -
Constructor Summary
Constructors -
Method Summary
Modifier and TypeMethodDescriptionvoidselectPlans(CPlanMemoTable memo, ArrayList<Hop> roots) Given a HOP DAG G, and a set of partial fusions plans P, find the set of optimal, non-conflicting fusion plans P' that applied to G minimizes costs C with P' = \argmin_{p \subseteq P} C(G, p) s.t.
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Field Details
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COST_MIN_EPS
public static final double COST_MIN_EPS- See Also:
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COST_MIN_EPS_NUM_POINTS
public static final int COST_MIN_EPS_NUM_POINTS- See Also:
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COST_PRUNING
public static boolean COST_PRUNING -
STRUCTURAL_PRUNING
public static boolean STRUCTURAL_PRUNING -
PLAN_CACHING
public static boolean PLAN_CACHING
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Constructor Details
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PlanSelectionFuseCostBasedV2
public PlanSelectionFuseCostBasedV2()
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Method Details
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selectPlans
Description copied from class:PlanSelectionGiven a HOP DAG G, and a set of partial fusions plans P, find the set of optimal, non-conflicting fusion plans P' that applied to G minimizes costs C with P' = \argmin_{p \subseteq P} C(G, p) s.t. Z \vDash p, where Z is a set of constraints such as memory budgets and block size restrictions per fused operator.- Specified by:
selectPlansin classPlanSelection- Parameters:
memo- partial fusion plans Proots- entry points of HOP DAG G
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