Source code for qubiter.adv_applications.MeanHamil_native

from qubiter.adv_applications.MeanHamil import *
from qubiter.SEO_simulator_tf import *


[docs]class MeanHamil_native(MeanHamil): """ This class is a child of MeanHamil. This class does not call real physical hardware, or someone else's simulator to calculate mean values. Instead, it uses Qubiter's built-in simulators, such as `SEO_simulator` and `SEO_simulator_tf`. That is why we call this class native. Attributes ---------- list_of_supported_sims : list[str] list of the names of simulators supported by this class. self.simulator_name must be in this list. use_tf : bool """ # class variable list_of_supported_sims = ['SEO_simulator', 'SEO_simulator_tf']
[docs] def __init__(self, *args, **kwargs): """ Constructor Parameters ---------- args : list positional arguments of MeanHamil kwargs : dict key-word arguments of MeanHamil Returns ------- """ MeanHamil.__init__(self, *args, **kwargs) assert self.simulator_name in MeanHamil_native.\ list_of_supported_sims self.use_tf = (self.simulator_name == 'SEO_simulator_tf') if self.use_tf: assert tf.executing_eagerly()
[docs] def get_mean_val(self, var_num_to_rads): """ This method predicts the mean value of the Hamiltonian hamil using only Qubiter simulators. Parameters ---------- var_num_to_rads : dict[int, float] Returns ------- float """ # give it name unlikely to exist already fin_file_prefix = self.file_prefix + '99345125047' # hamil loop mean_val = 0 for term, coef in self.hamil.terms.items(): # we have checked before that coef is real coef = complex(coef).real # add measurement coda for this term of hamil wr = CodaSEO_writer(self.file_prefix, fin_file_prefix, self.num_qbits) bit_pos_to_xy_str =\ {bit: action for bit, action in term if action != 'Z'} wr.write_xy_measurements(bit_pos_to_xy_str) wr.close_files() # run simulation. get fin state vec vman = PlaceholderManager( var_num_to_rads=var_num_to_rads, fun_name_to_fun=self.fun_name_to_fun) # simulator will change init_st_vec so use # fresh copy of it each time init_st_vec = cp.deepcopy(self.init_st_vec) if self.simulator_name == 'SEO_simulator': sim = SEO_simulator(fin_file_prefix, self.num_qbits, init_st_vec, vars_manager=vman) elif self.simulator_name == 'SEO_simulator_tf': init_st_vec.arr = tf.convert_to_tensor(init_st_vec.arr) sim = SEO_simulator_tf(fin_file_prefix, self.num_qbits, init_st_vec, vars_manager=vman) else: assert False, 'unsupported native simulator' fin_st_vec = sim.cur_st_vec_dict['pure'] # print('********bbbvvvvvv', # self.init_st_vec.arr, fin_st_vec.arr) # get effective state vec if self.num_samples: # if num_samples !=0, then # sample qubiter-generated empirical prob dist pd = fin_st_vec.get_pd() obs_vec = StateVec.get_observations_vec(self.num_qbits, pd, self.num_samples) counts_dict = StateVec.get_counts_from_obs_vec(self.num_qbits, obs_vec) emp_pd = StateVec.get_empirical_pd_from_counts(self.num_qbits, counts_dict) # print('mmmmmmmm,,,', np.linalg.norm(pd-emp_pd)) emp_st_vec = StateVec.get_emp_state_vec_from_emp_pd( self.num_qbits, emp_pd) effective_st_vec = emp_st_vec else: # num_samples = 0 effective_st_vec = fin_st_vec # add contribution to mean real_arr = self.get_real_vec(term) if not self.use_tf: mean_val += coef*effective_st_vec.\ get_mean_value_of_real_diag_mat(real_arr) else: real_arr = tf.convert_to_tensor(real_arr, dtype=tf.complex128) arr = effective_st_vec.arr mean_val += coef*tf.reduce_sum( tf.math.real(tf.math.conj(arr) * real_arr * arr)) # create this writer in order to delete final files wr1 = SEO_writer(fin_file_prefix, CktEmbedder(self.num_qbits, self.num_qbits)) wr1.delete_files() return mean_val
if __name__ == "__main__": def main(): print(5) main()