Serotonin 5-HT2 receptor availability in chronic cocaine abusers

Serotonin 5-HT₂ receptor availability was evaluated in chronic cocaine abusers (n = 19) using positron emission tomography and F-18 N-methylspiperone and was compared to control subjects (n = 19). 5-HT₂ Receptor availability was measured in frontal, occipital, cingulate and orbitofrontal cortices using the ratio of the distribution volume in the region of interest to that in the cerebellum which is a function of B_max/K_d- 5-HT₂ Receptor availability was significantly higer in cingulate and orbitofrontal cortices than in other frontal regions or occipital cortex. The values were not different in normal subjects and cocaine abusers. These results did not show any changes in 5-HT₂ receptor availability in cocaine abusers as compared to the control subjects.     

Dipole moments of random coil polypeptides

The Rotational Isomeric States model is applied to calculate dipole moments of polypeptides of the twenty natural α-amino acids in the random coil state. Dipole moments of each repeat unit (μ_i), are evaluated using a quantum mechanics procedure. Dipole moment ratios ($\text{D}{}_{\mathrm{x}}\text{=}\text{〈μ}{}^2\text{〉}\text{x}\text{μ}{}_{\mathrm{i}}{}^2\text{,}\text{x = number of repeat units}$) of homopolypeptides are calculated and extrapolated to x →?. With a few exceptions, D_? = 0.36 ± 0.1. Ten actual proteins and three enzymes are also studied; their dipole ratios (D_x′ =〈μ〉/x) range from 7.34 to 10.57 in 10^?59 C² m² (6.6–9.5 D²). Diffferences in the values of D_x′ are due mainly to the different contributions, μ_i, of the amino acid residues contained in each polymer, whereas the sequence of amino acids has a very minor effect.     

The addition of bisulfite to 5-fluorouracil. Evidence for a change in rate determining step

The kinetics of bisulfite addition to 5-fluorouracil were studied as a function of increasing concentrations of potential general acids. Values of $\text{k}{}_{\mathrm{obsd}}\text{[}\text{SO}{}_3{}^{\mathrm{=}}\text{]}$ measured at 25°C and ionic strength 1.0 M increased linearly and then became invariant with increasing concentrations of either HSO₃^? or (OHCH₂CH₂)₂N⁺C(CH₂OH)₃ HCl (BisTris⁺HCl). A small kinetic hydrogen-deuterium isotope effect ($\text{k}{}_{\mathrm{HS}}\text{k}{}_{\mathrm{DS}}\text{= 1.10}$) was observed for the general acid catalysed portion of the addition reaction. The kinetics of bisulfite elimination from 5-fluoro-5,6-dihydrouracil-6-sulfonate were studied in ethanolamine buffers. As previously observed with 1,3-dimethyl-5,6-dihydrouracil-6-sulfonate, this reaction is subject to general base catalysis and exhibits a large kinetic hydrogen-deuterium isotope effect (). The kinetic results for the addition reaction are consistent with a multistep reaction pathway involving the initial formation of an oxyanion sulfite addition intermediate (II) which subsequently adds a proton and undergoes tautomerization to yield the final 5-fluoro-5,6-dihydrouracil-6-sulfonate product. Thus the elimination of bisulfite from 5-fluoro-5,6-dihydrouracil-6-sulfonate probably proceeds by an ElcB mechanism which involves, at relatively low concentrations of general base, rate determining general base catalyzed proton abstraction from carbon 5 to yield intermediate II followed by the rapid elimination of sulfite to yield 5-fluorouracil. These results may be related to both the enzymatically catalyzed dehalogenation of bromoand iodouracil and the methylation of deoxyuridylate by thymidylate synthetase.     

Hydrodynamic properties of rat hepatic prolactin receptors

The hydrodynamic properties of rat hepatic prolactin receptors have been determined by a combination of gel chromatography and ultracentrifugation. Prolactin receptors were detergent extracted from partially purified plasma membranes prepared from female rat livers. Fifteen different nonionic detergents were tested for solubilizing prolactin receptors, including Triton X-100, Polyoxyethylene W-1, Lubrol WX, detergents of the Tween and Brij series, and digitonin. When the receptors were detergent solubilized after ligand was bound to the receptor, 1% Triton X-100 had the highest efficacy of solubilization. However, if the receptors were solubilized prior to exposure to ligand, maximum binding was to receptors solubilized with 0.25% Triton X-100. The K_d of 43.2–74.5 pM for binding to the soluble receptor was three to fivefold lower than the K_d for the membrane receptor. Gel chromatography (Bio-Gel A-1.5m, 2.5 × 50 cm) of the soluble receptor indicated a Stokes radius (R_s) of 5.0 nm for the hormonereceptor-detergent complex. The hydrodynamic properties of the receptor-detergentligand complex were determined by centrifugation in 5–20% sucrose gradients in H₂O and in D₂O. They are $\text{v}\text{?}\text{= 0.7; s}{}_{\mathrm{<mtext>20,</mtext><mtext>w</mtext>}}\text{= 4.7;}\text{f}\text{f}{}_0\text{= 1.49; M}{}_{\mathrm{<mtext>r</mtext>}}\text{= 118,000}$ for the complex, 73,000 for the receptor alone. Approximately 0.22 mg of Triton X-100 is estimated bound per milligram of protein. This represents about 25 mol detergent/mol receptor.     

Equilibrium constants for association of guanidinium and ammonium ions with oxyanions: The effect of changing basicity of the oxyanion

Using guanidinium and n-butylammonium cations (C⁺) as models for the positively charged side chains in arginine and lysine, we have determined the association constants with various oxyanions by potentiometric titration. For a dibasic acid, H₂A, three association complexes may exist: $\text{K}{}_{\mathrm{<mtext>1M</mtext>}}\text{=}\text{[CHA]}\text{[C}{}^{\mathrm{+}}\text{]}\text{[HA}{}^{\mathrm{?}}\text{]}$; $\text{K}{}_{\mathrm{<mtext>1D</mtext>}}\text{=}\text{[CA}{}^{\mathrm{?}}\text{]}\text{[C}{}^{\mathrm{+}}\text{]}\text{[A}{}^{\mathrm{2?}}\text{]}$; $\text{K}{}_{\mathrm{<mtext>2D</mtext>}}\text{=}\text{[C}{}_2\text{A]}\text{[C}{}^{\mathrm{+}}\text{]}\text{[CA}{}^{\mathrm{?}}\text{]}$. For guanidinium ion and phosphate, K_1M = 1.4, K_1D = 2.6, and K_2D = 5.1. The data for carboxylates indicate that the basicity of the oxyanion does not affect the association constant: acetate, pK_a = 4.8, K_1M = 0.37; formate, pK_a = 3.8, K_1M = 0.32; and chloroacetate, pK_a = 2.9, K_1M = 0.43, all with guanidinium ion. Association constants are also reported for carbonate, dimethylphosphinate, benzylphosphonate, and adenylate anions.     

The dehalogenation of iodouracil by cysteine. Intramolecular general-acid catalysis of cysteine addition to 5-iodouracil

The rate-determining step of the cysteine-catalyzed deiodination of 5-iodouracil is the formation of 5-iodo-6-cysteinyl-5,6-dihydrouracil. The rate of the reaction depends upon the concentration of un-ionized 5-iodouracil and the following ionic species of cysteine; ^?OOC(NH₃⁺)CHCH₂S^?. Unlike the reaction of 2-mercapto-ethanol with 5-iodouracil, the cysteine reaction is not subject to catalysis by imidazolium ion and tris(hydroxymethyl)aminomethane hydrochloride. When the rates of cysteine reacting with 5-iodouracil are measured in both H₂O and D₂O, a large kinetic isotope effect is observed ($\text{k}{}_2{}^{\mathrm{<mtext>H</mtext><mtext>20</mtext>}}\text{k}{}_2{}^{\mathrm{<mtext>D</mtext><mtext>20</mtext>}}\text{= 4.10}$), thus implicating the protonated α amino group of cysteine as an intramolecular general acid catalyst for the reaction. These results and possible mechanisms for the actual dehalogenation of the intermediate 5-iodo-6-cysteinyl-5,6-dihydrouracil are discussed in terms of a possible mechanism for enzymatic halopyrimidine dehalogenation.     

Additivity of isotope effects for successive deuteration in the deacetylation of acetyl-α-chymotrypsin

α-Chymotrypsin, converted to the acetyl enzyme by the p-nitrophenyl esters of CH₃COOH, CH₂DCOOH, CHD₂COOH, and CD₃COOH, undergoes deacetylation at pH 7.6 (phosphate buffer) and 25°C with secondary isotope effects of $\text{k(}\text{CH}{}_3\text{)}\text{k(}\text{CH}{}_2\text{D}\text{)}\text{= 0.985 ± 0.006}$, $\text{k(}\text{CH}{}_3\text{)}\text{k(}\text{CHD}{}_2\text{)}\text{= 0.971 ± 0.010}$, and $\text{k(}\text{CH}{}_3\text{)}\text{k(}\text{CD}{}_3\text{)}\text{= 0.956 ± 0.008}$. These isotope effects obey the simple additivity rule (“Rule of the Geometric Mean”) to within 20 J/mol, corresponding to about 5–6% of the maximum isotope effect for carbonyl addition. Thus, to this level, the three hydrogenic sites of the acetyl group are not rendered distinct in their contributions to the overall isotope effect even in the chiral environment of the chymotrypsin active site.     

Ruthenium(II) complexes derived from 2-(methylamino)pyridine

2-(Methylamino)pyridine reacts with RuCl₂(CO)₃ to give a carbamoyl complex, [$\text{Ru(C(O)N(CH}{}_3\text{)(C}{}_5\text{H}{}_4\text{N}$)Cl(CO)₂], which yields with pyridine (py) and acetylacetone (Hacac), respectively, [$\text{Ru(C(O)N(CH}{}_3\text{)C}{}_5\text{H}{}_4\text{N}$)Cl(CO)₂(py)] and [$\text{Ru(C(O)N(CH}{}_3\text{)C}{}_5\text{H}{}_4\text{N}$)(CO)₂(acac)]. These complexes are characterized spectroscopically. The amino group of the ligand is carbonylated and the resulted carbamoyl ligand is chelating through a pyridine ring-N and a carbamoyl-C atom. 2-Aminopyridine and 2-aminopyrimidine react similarly with RuCl₂(CO)₃ to give the corresponding carbamoyl complexes.     

H/2H isotope effect in redox reactions of cytochrome c

The rate of reaction of ferro- and ferricytochrome c (C(II) and C(III)) with ferri- and ferrocyanide and of C(III) with O₂^? and CO₂^? was determined in H₂O and in ²H₂O in the temperature range 5–35 °C. No isotope effect was evident in any of the reductions of C(III); the apparent energy of activation was identical in H₂O and ²H₂O. An isotope effect with , depending on pH for instance was observed in the oxidation of C(II), in the slow phase of oxidation which involves conformational changes. An interpretation (supported by evidence from previous work) involving water molecules in the close vicinity of the reaction site on the protein is discussed.     

Ouabain receptor interactions in (Na+ + K+)-ATPase preparations. II. Effect of cations and nucleotides on rate constants and dissociation constants

The action of ATP and its analogs as well as the effects of alkali ions were studied in their action on the ouabain receptor. One single ouabain receptor with a dissociation constant ($\text{K}{}_{\mathrm{<mtext>D</mtext>}}$) of 13 nM was found in the presence of ($\text{Mg}{}^{\mathrm{2+}}\text{+ P}{}_{\mathrm{i}}$) and ($\text{Na}{}^{\mathrm{+}}\text{+ Mg}{}^{\mathrm{2+}}\text{+ ATP}$). pH changes below pH 7.4 did not affect the ouabain receptor. Ouabain binding required Mg²⁺, where a curved line in the Scatchard plot appeared. The affinity of the receptor for ouabain was decreased by K⁺ and its congeners, by Na⁺ in the presence of ($\text{Mg}{}^{\mathrm{2+}}\text{+ P}{}_{\mathrm{i}}$), and by ATP analogs (ADP-C-P, ATP-OCH₃). Ca²⁺ antagonized the action of K⁺ on ouabain binding. It was concluded that the ouabain receptor exists in a low affinity (R_α) and a high affinity conformational state (R_β). The equilibrium between both states is influenced by ligands of $\text{(Na}{}^{\mathrm{+}}\text{+ K}{}^{\mathrm{+}}\text{)-ATPase}$. With 3 mM Mg²⁺ a mixture between both conformational states is assumed to exist (curved line in the Scatchard plot).     

Study on models of single populations: an expansion of the logistic and exponential equations

Using the adsorption theory of chemical kinetics, a new equation concerning the growth of single populations is presented:

$\text{d}\text{X}\text{d}\text{t}\text{=}\text{μ}{}_{\mathrm{c}}\text{X(1 ?)}\text{X}\text{X}{}_{\mathrm{m}}\text{1?}\text{X}\text{X}{}_{\mathrm{m}}{}^{\mathrm{\prime }}$

or in its integral form:

$\text{ln}\text{X}\text{X}{}_{\mathrm{o}}\text{?}\text{ln}\text{X}{}_{\mathrm{m}}\text{?X}\text{X}{}_{\mathrm{m}}\text{?X}{}_{\mathrm{o}}\text{+}\text{X}{}_{\mathrm{m}}\text{X}{}^{\mathrm{\prime }}{}_{\mathrm{m}}\text{X}{}_{\mathrm{m}}\text{?X}\text{X}{}_{\mathrm{m}}\text{?X}{}_{\mathrm{o}}\text{=μ}{}_{\mathrm{c}}\text{(t?t}{}_{\mathrm{o}}\text{)}$

This equation attempts to explain the relationship between population increment and limiting resources. It can be reduced to either the logistic or exponential equation under two extreme conditions. The new equation has three parameters, X_m, X′_m and μ_c, each of which has ecological significance. $\text{X}{}_{\mathrm{m}}\text{X′}{}_{\mathrm{m}}$ concerns the efficiency of nutrient utilization by an organism. Its value is between zero and one. With ratios approaching unity, the efficiency is high; lower ratios indicate that population increment is quickly restricted by limiting resources. μ_c, is a velocity parameter lying between μ_e, (exponential growth) and μ_L (logistic growth), and is dependent on the value of $\text{solX}{}_{\mathrm{m}}\text{X′}{}_{\mathrm{m}}$. From μ_c we can predict the time course of population incremental velocity ($\text{d}\text{X}\text{d}\text{t}$), and can observe that it is not symmetrical, unlike that derived from the logistic equation. At $\text{X}{}_{\mathrm{m}}\text{X′}{}_{\mathrm{m}}\text{= 1}$ the maximum velocity of the population increment predicted from the new equation is twice that of the logistic equation.Population growth in nature seems to support the new equation rather than the logistic equation, and it can be successfully fitted by means of a least square method.     

On the mechanism of the reaction of tris(hydroxymethyl)aminomethane with activated carbonyl compounds: A model for the serine proteinases

The pH dependence of the reaction of tris(hydroxymethyl)aminomethane (Tris) with the activated carbonyl compound 4-trans-benzylidene-2-phenyloxazolin-5-one (I) is given by the equation $\text{k′}{}_2\text{=}\text{k}{}_{\mathrm{<mtext>b</mtext>}}\text{K}{}_{\mathrm{<mtext>a</mtext>}}\text{(K}{}_{\mathrm{<mtext>a</mtext>}}\text{+ [}\text{H}{}^{\mathrm{+}}\text{])}\text{+}\text{k}{}_{\mathrm{<mtext>a</mtext>}}\text{[}\text{OH}{}^{\mathrm{?}}\text{]K}{}_{\mathrm{<mtext>a</mtext>}}\text{(K}{}_{\mathrm{<mtext>a</mtext>}}\text{+ [}\text{H}{}^{\mathrm{+}}\text{])}$, where K_a is the dissociation constant of TrisH⁺. Spectrophotometric experiments show that the Tris ester of α-benzamido-trans-cinnamic acid is formed quantitatively over a range of pH values, regardless of the relative contribution of k_b and k_a terms to k′₂. Hence, both terms refer to alcoholysis. While the mechanism of the reaction is not determined unequivocally in the present work, the magnitude of the k_b term, together with its dependence on the basic form of Tris, suggests that ester formation is occurring by nucleophilic attack of a Tris hydroxyl group on the carbonyl carbon of the oxazolinone, with intramolecular catalysis by the Tris amino group. The rate enhancement due to this group is at least 10² and possibly of the order 10⁶. This system is compared with other model systems for the acylation step of catalysis by serine esterases and proteinases.     

A theory of dynamic and steady responses in chemoreception

A theoretical model which can account for both the dynamic and steady responses is proposed based on the occupation theory. The reaction scheme used is;

Here, S and A are stimulus chemicals and receptor sites unbound, respectively. The binding of S to A leads to an active complex (SA)_active, which is successively transformed into an inactive complex (SA)_active. The response is assumed to be proportional to number of (SA)_active. When a stimulating solution is applied instantaneously at t = 0, the solution to the set of differential equations based on the above scheme is obtained as follows;

where p and C stand for the fraction of (SA)_active to the total number of receptor sites and stimulus concentration, respectively, and α_i, and ω_i (i = 1, 2) are numerical parameters depending on the rate constants and on C. The steady response is expressed as the third term in the above equation, which indicates that the response accords with the Beidler taste equation. Mathematical analysis of the above scheme shows that the dynamic response appears when k₁C > k_?2, and the calculated results for the dynamic response agree approximately with the Hill equation. The Hill coefficient lays within 1·00 and 0·79 and reaches unity with increasing $\text{k}{}_{\mathrm{?1}}\text{k}{}_2$, which implies that the dynamic response under this condition satisfies the Beidler taste equation. For the case of gradual application of stimuli, i.e. the experimental condition, the time course of p is simulated with use of an analogue computer rather than with a numerical solution to the above equation. The results indicate that the dynamic response diminishes with decreasing the application speed of stimulus solution. The present theory accounts consistently for various experimental data observed in the chemoreceptor systems.     

Anomerization of glucose 6-phosphate: catalysis by phosphoglucose isomerase.

The anomerase (1-epimerase) activity of phosphoglucose isomerase (d-glucose 6-phosphate ketol-isomerase EC 5.3.1.9) has been studied. The pH-V_max profile, assayed by two different methods, shows a dependence on two ionizable groups in the enzyme with pK values of 7.0 and 9.3 at 0 °C. Additionally, an unusual reversal of the basic leg of the normal profile to yield a large increase in V_max is observed above pH 9.5. Deuterium solvent isotope effects of are observed for isomerase and anomerase activities respectively. An anomerase mechanism similar to noncatalyzed anomerization is postulated with a discussion of the catalytic groups involved.     

Intramolecular determination of primary kinetic isotope effects in hydroxylations catalyzed by cytochrome P-450

Isotope effects for hydroxylation reactions catalyzed by cytochrome P-450 have usually been measured by comparing the overall reaction velocities of deuterated and nondeuterated substrates. Since the rate-limiting step is probably not the single reaction involving covalent bond cleavage, such an approach does not yield information about the primary isotope effect. We measured the primary kinetic isotope effect for benzylic hydroxylation by a method utilizing intramolecular competition, using the symmetrical substrate 1,3-diphenylpropane-1,1-d₂. These experiments yield a value of $\text{k}{}_{\mathrm{<mtext>H</mtext>}}\text{k}{}_{\mathrm{D}}\text{= 11}$, a larger effect than has previously been reported for benzylic hydroxylations.     

Modifications of redox equilibria with semiquinone stabilization upon pyruvate binding to L-lactate cytochrome c oxidoreductase (flavocytochrome b2)

Spectral redox titrations of flavin and cytochrome b₂ moieties of flavocytochrome b₂ were achieved in the absence and in the presence of pyruvate under equilibrium conditions at 18° C; direct measurements of spin flavosemiquinone proportions have been carried out by EPR determinations at the same temperature. Our results show that the equilibria involving flavin are largely affected by the presence of pyruvate; the semiquinone proportion markedly increases almost till unit near half-reduction of cytochrome b₂; at 10 mM pyruvate, the dismutation constant, $\text{K}{}_{\mathrm{dism}}\text{=}\text{(}\text{F}{}_{\mathrm{s}}\text{)}{}^2\text{(}\text{F}{}_{\mathrm{o}}\text{)}{}^1\text{(}\text{F}{}_{\mathrm{r}}\text{)}$ increases by a factor ≥ 10.     

Malate dehydrogenase. Kinetic studies with meso-tartrate and 2-keto-3-hydroxysuccinate, comparison of the mitochondrial and supernatant pig heart enzymes.

Initial rate, product inhibition, and isotope rate kinetic studies of pig heart mitochondrial and supernatant malate dehydrogenases, acting upon the nonphysiological substrates, meso-tartrate and 2-keto-3-hydroxysuccinate, are reported. The measured spontaneous keto-enol equilibrium for 2-keto-3-hydroxysuccinate in 0.05 m Tris-acetate (pH 8.0) at 25 °C favors the enol form, dihydroxyfumarate, with an apparent equilibrium constant of 0.036. The enzyme-catalyzed reaction favors meso-tartrate with an apparent equilibrium constant of 1.25 × 10^?6, M^?1 at pH 8.0. The mechanism apparently remains ordered bi bi for both enzymes when these nonphysiological substrates are used, and the chemical-converting hydride transfer step becomes more rate limiting for both enzymes. This conclusion is supported by $\text{V}{}_{\mathrm{<mtext>H</mtext>}}\text{V}{}_{\mathrm{<mtext>D</mtext>}}$ and $\text{(}\text{V}{}_{\mathrm{<mtext>H</mtext>}}\text{K}{}_{\mathrm{<mtext>H</mtext>}}\text{)}\text{V}{}_{\mathrm{<mtext>D</mtext>}}\text{K}{}_{\mathrm{<mtext>D</mtext>}}$ values of 2.6 and 3.1, respectively, for the mitochondrial enzyme and 1.9 and 2.9, respectively, for the supernatant enzyme.