Suboptimal solution using Barrier

I see that the barrier method reports suboptimal solutions for some of the linear programming problems I am trying to solve. Following is the log for one of them:

Set parameter Method to value 2
Set parameter Crossover to value 0
Set parameter TimeLimit to value 7200
Set parameter Presolve to value 0

Gurobi Optimizer version 10.0.1 build v10.0.1rc0 (linux64)

CPU model: AMD EPYC 7702 64-Core Processor
Thread count: 128 physical cores, 128 logical processors, using up to 32 thread
Optimize a model with 4814 rows, 6955 columns and 94564 nonzeros

Model fingerprint: 0x09391a1b
Coefficient statistics:
  Matrix range     [1e+00, 1e+00]
  Objective range  [2e+02, 3e+05]
  Bounds range     [1e+00, 1e+00]
  RHS range        [1e+00, 1e+00]

Ordering time: 0.10s

Barrier statistics:
 Dense cols : 36
 AA' NZ     : 1.570e+05
 Factor NZ  : 1.010e+06 (roughly 13 MB of memory)
 Factor Ops : 3.207e+08 (less than 1 second per iteration)

 Threads    : 32
                  Objective                Residual

Iter       Primal          Dual         Primal    Dual     Compl     Time
   0  -2.02837464e+07 -2.37215176e+06  1.45e+01 2.61e+04  6.74e+04     0s   

   1  -1.09727354e+07 -3.74652667e+07  7.87e+00 1.43e+04  3.12e+04     0s

   2  -1.43370472e+06 -2.86186361e+07  7.17e-01 3.84e-09  4.78e+03     0s

   3  -5.43079206e+05 -9.34339169e+06  2.11e-13 6.23e-09  8.81e+02     0s

   4  -5.91457639e+05 -3.34908494e+06  4.26e-13 2.34e-09  2.76e+02     0s

   5  -6.30881943e+05 -2.45540306e+06  2.24e-13 1.56e-09  1.83e+02     0s

   6  -6.73810100e+05 -2.02307346e+06  1.32e-13 1.25e-09  1.35e+02     0s

   7  -6.89211298e+05 -1.66461543e+06  1.30e-13 8.29e-10  9.76e+01     0s

   8  -7.64467305e+05 -1.37382624e+06  6.69e-14 6.55e-10  6.10e+01     0s

   9  -7.69540988e+05 -1.26617145e+06  6.12e-14 4.66e-10  4.97e+01     0s

  10  -8.20977843e+05 -1.15143600e+06  1.15e-13 3.20e-10  3.31e+01     0s

  11  -8.57204486e+05 -1.09082925e+06  5.64e-14 2.04e-10  2.34e+01     0s

  12  -8.76664584e+05 -1.04692757e+06  4.09e-14 1.75e-10  1.70e+01     0s

  13  -8.85122764e+05 -1.03285921e+06  4.46e-14 1.75e-10  1.48e+01     0s

  14  -9.01569520e+05 -1.01466553e+06  3.88e-14 1.46e-10  1.13e+01     0s

  15  -9.14135522e+05 -1.00039654e+06  6.86e-14 1.09e-10  8.63e+00     0s

  16  -9.24226804e+05 -9.82410715e+05  5.60e-14 1.46e-10  5.82e+00     0s

  17  -9.36502732e+05 -9.72786217e+05  9.97e-14 1.02e-10  3.63e+00     0s

  18  -9.43256652e+05 -9.62708981e+05  9.66e-14 1.60e-10  1.95e+00     0s

  19  -9.45905408e+05 -9.59717683e+05  5.62e-13 1.46e-10  1.38e+00     0s

  20  -9.48453475e+05 -9.57447102e+05  1.54e-12 1.75e-10  9.00e-01     0s

  21  -9.50449831e+05 -9.55688605e+05  1.56e-12 4.66e-10  5.24e-01     0s

  22  -9.51724835e+05 -9.54621368e+05  1.20e-12 2.04e-10  2.90e-01     0s

  23  -9.52320141e+05 -9.53845258e+05  6.18e-13 2.62e-10  1.53e-01     0s

  24  -9.52499115e+05 -9.53454014e+05  5.99e-13 1.72e-09  9.56e-02     0s

  25  -9.52791296e+05 -9.53171443e+05  1.53e-12 3.16e-09  3.80e-02     0s

  26  -9.52824743e+05 -9.53125016e+05  1.21e-12 2.46e-09  3.01e-02     0s

  27  -9.52922315e+05 -9.53035876e+05  5.23e-13 1.28e-09  1.14e-02     0s

  28  -9.52952810e+05 -9.52977224e+05  5.69e-09 3.49e-10  2.44e-03     1s

  29  -9.52957606e+05 -9.52961745e+05  2.67e-08 2.04e-10  4.14e-04     1s

  30  -9.52958595e+05 -9.52959239e+05  1.82e-08 1.16e-10  6.44e-05     1s

  31  -9.52958791e+05 -9.52958919e+05  5.31e-07 2.91e-10  1.17e-05     1s

  32  -9.52958827e+05 -9.52958867e+05  1.14e-06 1.16e-10  3.20e-06     1s

  33  -9.52958891e+05 -9.52958865e+05  1.69e-06 1.46e-10  5.06e-07     1s

  34  -9.52958906e+05 -9.52958865e+05  1.86e-06 2.04e-10  2.16e-09     1s

  35  -9.52958907e+05 -9.52958865e+05  1.63e-06 8.73e-11  3.85e-10     1s

  36  -9.52958944e+05 -9.52958865e+05  1.27e-06 2.62e-10  9.05e-11     1s

  37  -9.52958881e+05 -9.52958865e+05  1.19e-06 1.16e-10  8.78e-11     1s

  38  -9.52958873e+05 -9.52958865e+05  1.16e-06 2.33e-10  8.66e-11     1s

  39  -9.52958880e+05 -9.52958865e+05  1.99e-06 1.16e-10  9.22e-11     1s

  40  -9.52958821e+05 -9.52958865e+05  3.88e-06 1.75e-10  8.14e-11     1s

  41  -9.52958750e+05 -9.52958865e+05  3.80e-06 1.75e-10  9.70e-11     1s

  42  -9.52958748e+05 -9.52958865e+05  2.51e-06 1.16e-10  6.41e-11     1s

  43  -9.52958797e+05 -9.52958865e+05  4.12e-06 8.00e-11  4.68e-11     1s

  44  -9.52958817e+05 -9.52958865e+05  8.51e-06 1.31e-10  3.01e-11     1s

  45  -9.52958953e+05 -9.52958865e+05  1.16e-05 1.16e-10  2.45e-11     1s

  46  -9.52958848e+05 -9.52958865e+05  2.28e-05 4.07e-10  2.66e-14     1s

  47  -9.52958993e+05 -9.52958865e+05  1.23e-05 8.73e-11  1.57e-14     1s

  48  -9.52958803e+05 -9.52958865e+05  1.53e-05 1.16e-10  7.27e-17     1s

  49  -9.52958780e+05 -9.52958865e+05  1.05e-05 1.75e-10  8.77e-17     1s

  50  -9.52958912e+05 -9.52958865e+05  8.24e-06 1.16e-10  1.36e-16     1s

  51  -9.52958830e+05 -9.52958865e+05  8.15e-06 4.37e-11  6.13e-15     1s

  52  -9.52958830e+05 -9.52958865e+05  8.15e-06 1.16e-10  4.74e-15     1s

Barrier performed 52 iterations in 0.95 seconds (0.78 work units)

Sub-optimal termination - objective -9.52958791e+05

The coefficient stats don't look too bad, so I am guessing the problem doesn't have numerical issues (please correct me if I am wrong here). Also, the primal/dual residuals are close to zero but don't satisfy the BarConvTol default condition of 1e-8; hence (likely) the solution is reported to be suboptimal. So my questions are:

1. Given that the problem's coefficients seem OK, why is the barrier unable to converge?
2. I guess one way to overcome this is to increase BarConvTol given that the objective value is already of the order of 1e+5. Is that right? What else could be done apart from this?

Thank you!