I'm new to Qiskit. I am trying to construct a gate from HamiltonianGate(), available on Qiskit. The Hamiltonian in question is: $$H = - \pi\delta(Z_1 - Z_2) + 2\pi J ~ \mathbf{I}_1 \cdot \mathbf{I}_2$$ where $\mathbf{I}_1$ and $\mathbf{I}_2$ are Pauli vectors, each for system 1 and system 2, respectively.

Although I was able to do so by using HamiltonianGate(), when I try to see my circuit, I end up getting something like this:  

I was hoping to find explicit gate decomposition of my unitary from HamiltonianGate(), but I'm unable to find a way to do so.

Please do let me know how I can proceed from here and obtain the explicit gate decompositions? If this is, for some reason, not possible, then please do let me know why it is so. Also, if given this scenario, any help on simulating the unitary associated with the above Hamiltonian via elementary gates would be very much appreciated!

I'm new to Qiskit. I am trying to construct a gate from HamiltonianGate(), available on Qiskit. The Hamiltonian in question is: $$H = - \pi\delta(Z_1 - Z_2) + 2\pi J ~ \mathbf{I}_1 \cdot \mathbf{I}_2$$ where $\mathbf{I}_1$ and $\mathbf{I}_2$ are Pauli vectors, each for system 1 and system 2, respectively.

Although I was able to do so by using HamiltonianGate(), when I try to see my circuit, I end up getting something like this: 

I was hoping to find explicit gate decomposition of my unitary from HamiltonianGate(), but I'm unable to find a way to do so.

Please do let me know how I can proceed from here and obtain the explicit gate decompositions. If this is, for some reason, not possible, then please do let me know why it is so. Also, if given this scenario, any help in simulating the unitary associated with the above Hamiltonian via elementary gates would be very much appreciated!