Materials
Isosorbide-5-mononitrate was a gift sample from Mecleods Pharmaceuticals, Mumbai. Pharmacopoeial grade xanthan (USP / NF) gum with a 1% aqueous solution viscosity of 1350 cps at 25°C and particle size less than 14.28 μm was obtained from Loba Chemicals, Mumbai.All the other materials used were of analytical grade, procured from commercial sources.
Methods
Preparation of sustained release matrix tablets
Tablets were prepared by the direct compression method, using different drug: polymer ratios, of 1:0.75, 1:1, 1:1.25, 1:1.5, 1:1.75 and 1:2, etc. as per given in
Table 1. Xanthan gum was used as a matrix forming agent while microcrystalline cellulose was used as diluent. All the ingredients, except glidant and lubricant, were passed through a 100-mesh sieve, weighed and blended. The lubricated formulations were compressed by direct compression, using 8-mm flat faced punches (8 station rotary tablet machine, Rimek Minipress-I, India).
| Ingredients | Formulations
|
|---|
| F1 | F2 | F3 | F4 | F5 | F6 |
|---|
| Xanthan gum | 14.2% | 19% | 23.8% | 28.57% | 33.3% | 38% |
| Microcrystalline cellulose | 44.76% | 40% | 35.23% | 30.47% | 25.71% | 20.9% |
Evaluation of physical properties
All the prepared matrix tablets were evaluated for uniformity of weight and drug content, based on the Indian pharmacopoeia method. Friability was determined, using a Roche friabilator. Hardness was measured using a Pfizer hardness tester. The thickness was measured by varnier caliper (
7-
9).
In vitro dissolution test
In vitro drug release was performed using a USP apparatus I (rotary basket), with 500 mL of dissolution medium maintained at 37±1°C for 12 h, at 50 rpm. 0.1N HCl (pH 1.2) was used as the dissolution medium for the first 2 h followed by pH 7.2 phosphate buffer for the next 10 h. Samples were withdrawn at 0.5, 2, 4, 8 and 12 h intervals, respectively. The amounts of dissolved drug were then determined spectrophotometrically (UV/Vis Shimadzu spectrophotometer model-1601) at 223 and 221 nm, using filtered portions of the samples. The drug released at any time interval was obtained by calculating the mean cumulative percent of drug release belonging to six tablets from each formulation.
Drug release kinetics
To study the release kinetics, data obtained form in-vitro drug release studies were plotted in various kinetic models: zero order (equation 1), as the cumulative percentage of drug release vs. time, first order (equation 2), as the log of the amount of drug remaining to be released vs. time and Higuchi model (equation 3), as the cumulative percentage of drug release vs. square root of time.
C = K0 t                     (equation 1)
where K
0 is the zero order rate constant. A graph of concentration vs. time would yield a straight line, with a slope equal to K
0 and intercept the origin of the axes (
10).
Log C = Log C0 – K1t/2.303                     (equation 2)
where C
0 is the initial concentration of drug and, K
1 is the first order rate constant (
11).
Q = Kht1/2 Â Â Â Â Â Â Â Â Â Â Â Â Â Â Â Â Â Â Â Â (equation 3)
where K
h is the constant reflecting design variables of the system and t is the time in hours. Hence, drug release is proportional to the reciprocal of time (
12).
In order to evaluate the extent drug release, with a change in the surface area and diameter of the particles/tablets, data were also plotted using the Hixson-Crowell cube root law (equation 4)
Q01/3 – Qt1/3 = Khc . t                     (equation 4)
where Q
t is the amount of drug to be released in time t, Q
0 is the initial amount of drug in the tablet and K
hc is the rate constant for Hixson- Crowell rate equation (
13). In here the cube root of the percentage of drug remaining in the matrix vs. time is plotted.
Mechanism of drug release
To evaluate the mechanism of drug release from ISMN sustained release tablets, data of drug release was plotted in Korsmeyer et al’s equation (equation 5), as the log of cumulative % of drug released vs. log time, and the exponent ‘n’ value was calculated through the slope of the straight line.
Mt / M∞ = Ktn                     (equation 5)
where M
t / M
∞ are the fractional solute released, t is the release time, K is the kinetic constant of drug-polymer system and ‘n’ is an exponent that characterizes the mechanism of drug release (
14).
For a cylindrical matrix tablets, if the exponent n = 0.45, then the drug release mechanism is Fickian diffusion, and if 0.45 < n< 0.89 then it is non-Fickian diffusion. An exponent value of 0.89 is indicative of case II transport or typical zero order release (
15).
Comparative evaluation of dissolution profiles
To evaluate and compare the dissolution profile of each batch of tablets, whenever necessary, the similarity factor (f2), which may be defined as follows:
f 2 = 50 log { [1+1/n Σ wt. (Rt – Tt) 2] - 0.5 x 100 }
where n is the number of withdrawal points, wt optional weight factor, R
t is reference assay at time t and T
t is test assay at time t. Factor f
2 is inversely proportional to the averaged squared difference between the two profiles and measures the closeness between the two profiles. A f
2 value between 50 to 100 suggests that the dissolution profiles are similar, and a value of 100 suggests that the test and reference profiles are identical. As the value become smaller, the dissimilarity between release profiles increases (
16).
Stability studies
The optimized formulation was subjected to stability testing at 40 ± 2°C and 75 ± 5% RH, for a period of six months. After each month the tablet samples were analyzed for physical attributes and in vitro drug release profile (
17).
Swelling behaviors of sustained release matrix tablets
The extend of swelling was measured in terms of the percentage weight gained by the tablet. The swelling behavior of all the formulations prepared were studied. One tablet from each formulation was placed in a petri dish containing pH 7.2 phosphate buffer. After 1 h, the tablet was withdrawn, soaked with tissue paper and reweighed. Then, after every 2 h, weights of the tablets were noted and the process was continued till the end of 12 h, the percentage weight gained by the tablet was calculated using the formula: S.I. = {(M
t – M
0) / M
0} × 100, where, S.I. = swelling index, Mt = weight of the tablet at time‘t’ and M
0 = weight of tablet at time t = 0 (
18).
Statistical analysis
All statistical calculations were performed using the Sigma Stat 3.5 demo version software. Data were expressed as mean ± SD and analyzed using one way analysis of variance (ANOVA) followed by post hoc method (Tukey test) as per the requirement. Differences were considered statistically significant at P < 0.05.