
1-D Delay Eigenproblem, n=128, tau=0.001

 Running CISS with 16 KSP solvers (RITZ extraction)
NEP Object: 1 MPI process
  type: ciss
    sizes { integration points: 32, block size: 3, moment size: 8, partitions: 1, maximum block size: 3 }
    exploiting symmetry of integration points
    iterative refinement  { inner: 0, blocksize: 0 }
    extraction: RITZ
    KSP Object: (nep_ciss_) 1 MPI process
      type: bcgs
      maximum iterations=10000, initial guess is zero
      left preconditioning
      using PRECONDITIONED norm type for convergence test
    PC Object: (nep_ciss_) 1 MPI process
      type: sor
        type = local_symmetric, iterations = 1, local iterations = 1, omega = 1.
      linear system matrix = precond matrix:
      Mat Object: (nep_ciss_) 1 MPI process
        type: seqaij
        rows=128, cols=128
        total: nonzeros=382, allocated nonzeros=382
        total number of mallocs used during MatSetValues calls=0
          not using I-node routines
  problem type: general nonlinear eigenvalue problem
  nonlinear operator in split form
    number of terms: 3
    nonzero pattern of the matrices: SUBSET
  selected portion of the spectrum: all eigenvalues in the region
  number of eigenvalues (nev): 1
  number of column vectors (ncv): 24
  maximum dimension of projected problem (mpd): 24
  maximum number of iterations: 5
  convergence test: relative to the eigenvalue
BV Object: 1 MPI process
  type: svec
  24 columns of global length 128
  vector orthogonalization method: classical Gram-Schmidt
  orthogonalization refinement: if needed (eta: 0.7071)
  block orthogonalization method: GS
  doing matmult as a single matrix-matrix product
RG Object: 1 MPI process
  type: ellipse
    center: 10., radius: 9.5, vscale: 0.1
DS Object: 1 MPI process
  type: nep
  solving the problem with: Contour Integral
  number of integration points: 64
  maximum minimality index: 4
  RG Object: 1 MPI process
    type: ellipse
      center: 10., radius: 9.5, vscale: 0.1
     0.80889, 7.83700, 12.88864, 16.07384

