2022
DOI: 10.1002/adma.202270313
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Magnetic Ordering in a High‐Spin Donor–Acceptor Conjugated Polymer (Adv. Mater. 45/2022)

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Cited by 5 publications
(12 citation statements)
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“…Fitting the data to the Curie–Weiss law ( χ M = C/(T − θ) + χ 0 ) where C is the material‐dependent Curie constant, θ is the Weiss constant, and χ 0 accounts for any observable offset in the susceptibility gives a negligible value for θ , consistent with an amorphous, paramagnetic polymer film (Figure S1, Supporting Information). [ 29–32 ] The spin quantum number ( S ) was determined by measuring the magnetic moment as a function of the magnetic field at a fixed temperature and by fitting it to the paramagnetic Brillouin function in Equation () 0.33emMMnormals=2S+12Scoth2S+12S×gSμnormalBHknormalBT12Scoth12S×gSμnormalBHknormalBT$$\begin{eqnarray}\frac{{\ M}}{{{M}_{\mathrm{s}}}} &&= \frac{{2S + 1}}{{2S}}\ coth\left( {\frac{{2S + 1}}{{2S}} \times \frac{{gS{\mu }_{\mathrm{B}}H}}{{{k}_{\mathrm{B}}T}}} \right) \nonumber\\ &&\quad-\; \frac{1}{{2S}}coth\left( {\frac{1}{{2S}} \times \frac{{gS{\mu }_{\mathrm{B}}H}}{{{k}_{\mathrm{B}}T}}} \right)\end{eqnarray}$$here H is the field in Oersted, T is the temperature, g is the g‐factor, k B is the Boltzmann constant, M S is the saturation magnetization, μ B is the Bohr magneton, and S is the spin quantum number fitting parameter. At 2.5 K, a fit to Equation () results in a value of S = 0.95, which is consistent with a high spin ( S = 1) ground state (Figure 1e inset).…”
Section: Resultsmentioning
confidence: 99%
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“…Fitting the data to the Curie–Weiss law ( χ M = C/(T − θ) + χ 0 ) where C is the material‐dependent Curie constant, θ is the Weiss constant, and χ 0 accounts for any observable offset in the susceptibility gives a negligible value for θ , consistent with an amorphous, paramagnetic polymer film (Figure S1, Supporting Information). [ 29–32 ] The spin quantum number ( S ) was determined by measuring the magnetic moment as a function of the magnetic field at a fixed temperature and by fitting it to the paramagnetic Brillouin function in Equation () 0.33emMMnormals=2S+12Scoth2S+12S×gSμnormalBHknormalBT12Scoth12S×gSμnormalBHknormalBT$$\begin{eqnarray}\frac{{\ M}}{{{M}_{\mathrm{s}}}} &&= \frac{{2S + 1}}{{2S}}\ coth\left( {\frac{{2S + 1}}{{2S}} \times \frac{{gS{\mu }_{\mathrm{B}}H}}{{{k}_{\mathrm{B}}T}}} \right) \nonumber\\ &&\quad-\; \frac{1}{{2S}}coth\left( {\frac{1}{{2S}} \times \frac{{gS{\mu }_{\mathrm{B}}H}}{{{k}_{\mathrm{B}}T}}} \right)\end{eqnarray}$$here H is the field in Oersted, T is the temperature, g is the g‐factor, k B is the Boltzmann constant, M S is the saturation magnetization, μ B is the Bohr magneton, and S is the spin quantum number fitting parameter. At 2.5 K, a fit to Equation () results in a value of S = 0.95, which is consistent with a high spin ( S = 1) ground state (Figure 1e inset).…”
Section: Resultsmentioning
confidence: 99%
“…The rapid removal of the solvent in spin‐coated thin films creates a uniform but largely amorphous polymer network in which the magnetic properties closely resemble powdered samples. [ 29 ]…”
Section: Resultsmentioning
confidence: 99%
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“…The curie temperature of Pyrene‐F4TCNQ [41] charge transfer composite crystal is 305 K, and the saturation magnetization is 15.9 memu/g. The saturation magnetization of the copolymer based on benzodithiadiazole and thiophene synthesized by Steelman et al [42] . is close to 0.2 emu/g at 25 K. Organic charge transfer composites have attracted extensive attention in the field of semiconductors due to their good conductivity and excellent photoelectric conversion performance [43] .…”
Section: Organic Spin Injection Materialsmentioning
confidence: 99%