Reaction of (tetraphenylchlorinato)iron() chloride with eight equivalents of tert-butyl isocyanide and 2,6-xylyl isocyanide in the presence of zinc amalgam afforded Fe(TPC)(t-BuNC) 2 1 and Fe(TPC)(2,6-xylylNC) 2 2, respectively. The synthesis and characterization of the trifluoromethanesulfonato derivatives of (tetraphenylchlorinato)iron() 3, bis(tert-butyl isocyanide)(tetraphenylchlorinato)iron() 4, and bis(2,6-xylyl isocyanide)(tetraphenylchlorinato)iron() 5 are reported:The 1 H NMR isotropic shifts at 20 ЊC of the pyrrole protons of the two complexes 4 and 5, varied from 5 ppm for 4 to 8 ppm for 5 rather than the expected Ϫ10 to Ϫ30 ppm, based on previously studied bis-ligated complexes of lowspin iron() chlorins. EPR spectra of [Fe(TPC)(t-BuNC) 2 ]CF 3 SO 3 4 in solution are axial, with g ⊥ = 2.15 and g || = 1.97 at 4 K, Σg 2 = 14.7. All physical properties are consistent with a low-spin iron() with an unusual ground-state configuration (d xz ,d yz ) 4 (d xy ) 1 .
Recently, Gold(III) porphyrins have gained great interest as anticancer drugs not only for stability of gold(III), but also for the functionalization of porphyrin to allow bridging with another metal such as platinum(II). We report here, for the first time, the synthesis of three new bi-metal compounds containing gold(III) porphyrin conjugated to a platinum diamine moiety through malonate bridging to obtain enhanced cytotoxicity from both metals combined to the phototoxicity of the porphyrin. The three complexes differ by type of diamine ligands around platinum(II) which are ammonia (NH3), cyclohexane diamine (CyDA) and pyridine methyl amine (Py). The synthesis was carried out using complexation of activated malonic acid derivatives with aqua diamino-platinum(II) complexes and the products were characterized by IR, NMR, mass spectra and by elementary analysis. Cytotoxic activity of the conjugates was screened in both healthy and cancer cell lines, human fibroblast cells (FS-68) and human breast cancer cells (MCF-7), and was compared to the corresponding platinum(II) complexes. The cyclohexyldiamine (CyDA) derivative exhibited the most cytotoxic effect among the series. The results showed that gold(III)/Pt(II)conjugates are more potent by 2 to 5.6-fold than the corresponding platinum complexes. Moreover, the dyad AuP-PtCyDA is 18% more potent and also more selective towards cancer cells than the parent gold porphyrin substituted with malonic acid. On the other hand, the IC50 of dyad AuP-PtCyDA is 43% lower than that of AuTPP, but more selective towards healthy cells. Singlet oxygen measurements indicated that gold(III) porphyrin derivatives are poor oxygen sensitizers and cell death occurred potentially due to generation of others reactive oxygen species (ROS) upon reductive quenching of the gold porphyrin excited state. In addition, the increase in cancer cell death obtained after light irradiation is totally absent in healthy cells, demonstrating the specificity of this PDT treatment on cancer cells. Our findings imply that the incorporation of two different cytotoxic metals in the same molecule represents a remarkable cytotoxic effect compared to traditional homometallic Pt(II) drugs.
New
three-dimensional hole-transporting materials (HTMs) based
on either 9,9′-spirobifluorene (SBF) or spiro-[cyclopenta[1,2-b:5,4-b′]dithiophene-4,9′-fluorene]
(SDTF) core have been synthesized. All three HTMs, namely, SBFCz2, SDTFCz2, and SDTCz2F, are end-capped
with two peripheral 3,6-dimethoxydiphenylaminyl-carbazole (CzDMPA)
units. The HTMs behave as molecular glasses with glass transition
temperature (T
g) close to or higher than
that of the reference HTM Spiro-OMeTAD. Thermal and optoelectronic
properties strongly depend upon the nature of the bridging core unit
between the two CzDMPA units. The two fluorene-bridged molecules SBFCz2 and SDTFCz2 exhibit similar properties.
On the contrary, SDTCz2F, where the CzDMPA units are
bridged to the cyclopentadithiophene ring, displays lower highest
occupied molecular orbital/lowest unoccupied molecular orbital energy
levels and smaller band gaps. Upon doping of the HTM layer in perovskite
solar cells, in spite of a much lower hole mobility, SDTCz2F leads to the highest power conversion efficiency (16.4% compared
to 14.5 and 14.3% for SBFCz2 and SDTFCz2, respectively).
The determination of the vibration-rotation eigenvalues (for an electronic state of a diatomic molecule) is done using various algorithms, where the differential equation y" + Rr)y = 0 (with given initial values yo and y ; at an origin ro) is to be integrated, that is, to be replaced by a "convenient" difference equation (DE). The best known are those of: Numerov (N), Runge-Kutta (RK), and the Taylor series expansion (TS).Each algorithm is commonly associated with an "appropriate" DE, and the conventional comparisons of algorithms and/or DE are often misleading. This work compares different DE used in the same algorithm for the same potential and with the same tests. It considers the mentioned conventional DE, and three nonconventional ones: Hajj et al. (HKN
The determination of the phase-shift 6,(E) (related to a central potential V ( r ) , a total energy E, and an angular momentum p) is considered. The "canonical functions" approach already used for the eigenvalue problem is adapted to that of 6. The conventional approach computes the radial wave functiony,(E; r) starting at r, -0 (with convenient initial values) and stepping on toward a large value r = R -m, where y , is matched to its asymptotic value y,,(R) -a sin(kRp 7r/2 + 6,) and 6 is deduced. The present approach starts at any "origin" ro, replaces the use of the wave functiony by that of the "canonical functions" a and p (well defined for given V , E, and p) and defines two functions q(r) and Q(r) in terms of a and p. When r 4 0, q(r) approaches a constant limit giving Q(ro), and thus the starting problem is avoided. Using this value Q(ro), the function Q(r) is generated for r > ro. The function Q(r) reaches a constant limit when r + m; this limit is precisely tan 8; thus, the "final" matching problem is avoided. The present method is applied to the Lennard-Jones potential function for low and high E and for low and high p . The comparison of the results of the present method with those of confirmed numerical methods show that the present method is competitive.
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