Abstract

First principles calculations using density functional theory (DFT) have been performed to investigate the electronic and magnetic properties of DUT-8(Ni) (DUT - Dresden University of Technology). This flexible metal-organic framework (MOF) exists in two crystalline forms: DUT-8(Ni)open and DUT-8(Ni)closed. To identify the energetically favoured magnetic ordering, the density of states (DOS) and the energy difference between a low-spin (LS) and a high-spin (HS) coupling ΔELS-HS for those crystalline structures have been computed. Calculations on supercells have been carried out to include a variety of different magnetic couplings beyond a single unit cell. Several molecular model systems have been employed to further investigate the magnetic behaviour by introducing a diversity of chemical environments to the magnetic centers. The magnetic ground state of both crystalline structures has been found to be the low-spin state (S = 0). This low-spin ordering can be seen in the DOS as well as from ΔELS-HS calculations. Additionally, the calculations on the supercells confirm that the local character of the ordering (i.e. within the Ni dimers) is the most favoured one. However, the model systems indicate a change from the low-spin (S = 0) to a high-spin (S ≠ 0) ordering by introducing certain alterations into the chemical environment. Such alterations could be incorporated into the crystalline systems which should lead to similar results.

Highlights

  • Metal–organic frameworks (MOFs) gained increasing interest since their initial description[1,2] due to their high porosity, high surface areas and absorption behaviour.[3,4,5] Such compounds consist of certain metal centers within their so-called secondary building unit which are connected via specific organic linkers to build a crystalline network

  • The partial density of states (DOS) (PDOS) for all Ni d-states with the respective spins are shown next to the total DOS

  • The density functional theory (DFT) results were used as parameters for the calculation of the coupling constant as derived from the Heisenberg–Dirac–Van Vleck Hamiltonian

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Summary

Introduction

Metal–organic frameworks (MOFs) gained increasing interest since their initial description[1,2] due to their high porosity, high surface areas and absorption behaviour.[3,4,5] Such compounds consist of certain metal centers (metal) within their so-called secondary building unit which are connected via specific organic linkers (organic) to build a crystalline network (framework). Inside MOFs, there can be pores of different sizes Those pores enable the MOF to be utilized for absorption due to their size and resulting large surface area. From the diversity of available metal centers, open shell transition metals can introduce a magnetic ground state. The main research on MOFs is concerned with their absorption behaviour and how to increase their surface areas and porosities. The magnetic ground state in DUT-8(Ni)[12,13] (Fig. 1), with one Ni dimer per magnetic unit, is still unclear

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