We propose a method of optimally controlling the tradeoff of speed and fidelity of state transfer through a noisy quantum channel (spin-chain). This process is treated as qubit state-transfer through a fermionic bath. We show that dynamical modulation of the boundary-qubits levels can ensure state transfer with the best tradeoff of speed and fidelity. This is achievable by dynamically optimizing the transmission spectrum of the channel. The resulting optimal control is robust against both static and fluctuating noise in the channelʼs spin-spin couplings. It may also facilitate transfer in the presence of diagonal disorder (on site energy noise) in the channel.Keywords: quantum state transfer, quantum control, spin dynamics, decoherence One dimensional (1D) chains of spin-1 2 systems with nearest-neighbor couplings, nicknamed spin chains, constitute a paradigmatic quantum many-body system of the Ising type [1]. As such, spin chains are well suited for studying the transition from quantum to classical transport and from mobility to localization of excitations as a function of disorder and temperature [2]. In the context of quantum information (QI), spin chains are envisioned to form reliable quantum channels for QI transmission between nodes (or blocks) [3,4]. Contenders for the realization of high-fidelity QI transmission are spin chains comprised of superconducting qubits [5,6], cold atoms [7-10], nuclear spins in liquid-or solid-state NMR [11][12][13][14][15][16][17][18], quantum dots [19], ion traps [20,21] and nitrogen-vacancy centers in diamond [22][23][24][25].