Isoapoptolidin: structure and activity of the ring-expanded isomer of apoptolidin

[formula: see text] Apoptolidin (1) is a novel oncolytic lead that induces apoptosis in transformed cell lines with exceptional selectivity. We report the isolation and characterization of a ring-expanded macrolide isomer of apoptolidin: isoapoptolidin (2). The solution conformation of isoapoptolidin is described. The rate of isomerization was measured under biologically relevant conditions and found to approach equilibrium within the time frame of most cell-based assays. Isoapoptolidin's ability to inhibit mitochondrial F0F1-ATPase is over 10-fold less than that of apoptolidin.     

Cardiac glycosides: 5. Stereoselective syntheses of digitoxigenin α-D, β-D, α-L,and β-L-glucosides

As part of a continuing study of cardiac g1ycos1des,^1,2 stereoselective syntheses of the four possible glucosides of digitoxigenin were developed via the thermodynamically produced tetra-O-benzyl-D- and L-glucosyl α-trichloroacetaimidates 2α and 11α, and the kinetically produced β-trichloroacetaimidates 2β and 11β. A 58%:19% isolated yield ratio of α-D and β-D benzyl protected glycosides 6 and 3 could be obtained in 30 minutes reaction at ?10°. Halide ion catalysis with a 2:1 excess of tetra-O-benzyl-α-D-glucopyranosyl bromide for 14 days in methylene chloride at room temperature gave a 39%:11% ratio of 6 and 3, along with 43% of recovered digitoxigenin. Debenzylation of the D-glucosides required milder conditions (20% Pd/C, atmospheric pressure, 45 min-1 hr) than the L-glucosides (40% Pd/C, 2 hr) but yields were typically 80% for both groups.     

Graphical representation of the solutions of the schrödinger equations for a particle in various model potentials

Several one-dimensional Schrödinger equations for a particle trapped in various model potentials are solved analytically or approximately, and the results are plotted by an X—Y plotter. Typical results are illustrated. Several interesting features of the relations between the shape of the potential and the solution of the Schrödinger equation are pointed out. Combination of these results allows reasonable guesses about the forms of the energy levels and wavefunctions for complicated but realistic problems.