hisq_links_quda.h

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#ifndef _HISQ_LINKS_QUDA_H
#define _HISQ_LINKS_QUDA_H

#include <gauge_field.h>


// ***************************************************
//  Declarations for unitarization functions used 
//  in the construction of the hisq-fattened links
// 
//  There are many algorithms for unitarizing 
//  fat7-smeared link variables. 
//  In practice, we use the method employed by 
//  MILC and QOPQDP, namely a combination of 
//  "analytic", or Cayley-Hamilton, unitarization, 
//  and SVD.  
//  Analytic unitarization is first attempted. 
//  The eigenvalues of the matrix Q = V^{dagger}V 
//  (V being the fat7 link) are computed, 
//  if the determinant of Q is less than a user-defined 
//  value (svd_abs_error), or the relative error on the 
//  determinant, estimated by comparing the product 
//  of the eigenvalues of Q to the determinant obtained 
//  from the standard formula, is greater than a 
//  user-specified tolerance (svd_rel_error), then 
//  SVD is used to perform the unitarization.
// ***************************************************  


namespace quda {

void setUnitarizeLinksPadding(int input_padding, 
                             int output_padding);

void setUnitarizeLinksConstants(double unitarize_eps, double max_error, 
                                bool allow_svd, bool svd_only,
                                double svd_rel_error, double svd_abs_error,
                                bool check_unitarization=true);


void unitarizeLinksCuda(const QudaGaugeParam& param,
                        cudaGaugeField& infield,
                        cudaGaugeField* outfield, 
                        int* num_failures);

void unitarizeLinksCPU(const QudaGaugeParam& param,
                       cpuGaugeField& infield,
                       cpuGaugeField* outfield);

bool isUnitary(const QudaGaugeParam& param, cpuGaugeField& field, double max_error);

} // namespace quda


#endif // _HISQ_LINKS_H