Compressibility of binary powder formulations: investigation and evaluation with compaction equations.

The purpose of this work was to investigate and evaluate the powder compressibility of binary mixtures containing a well-compressible compound (microcrystalline cellulose) and a brittle active drug (paracetamol and mefenamic acid) and its progression after a drug load increase. Drug concentration range was 0%-100% (m/m) with 10% intervals. The powder formulations were compacted to several relative densities with the Zwick material tester. The compaction force and tensile strength were fitted to several mathematical models that give representative factors for the powder compressibility. The factors k and C (Heckel and modified Heckel equation) showed mostly a nonlinear correlation with increasing drug load. The biggest drop in both factors occurred at far regions and drug load ranges. This outcome is crucial because in binary mixtures the drug load regions with higher changeover of plotted factors could be a hint for an existing percolation threshold. The susceptibility value (Leuenberger equation) showed varying values for each formulation without the expected trend of decrease for higher drug loads. The outcomes of this study showed the main challenges for good formulation design. Thus, we conclude that such mathematical plots are mandatory for a scientific evaluation and prediction of the powder compaction process.

[1]  H Leuenberger,et al.  Pressure susceptibility of polymer tablets as a critical property: a modified Heckel equation. , 1999, Journal of pharmaceutical sciences.

[2]  H W Frijlink,et al.  Compaction mechanism and tablet strength of unlubricated and lubricated (silicified) microcrystalline cellulose. , 2005, European journal of pharmaceutics and biopharmaceutics : official journal of Arbeitsgemeinschaft fur Pharmazeutische Verfahrenstechnik e.V.

[3]  M. Kumar,et al.  Spherical Crystallization of Mefenamic Acid , 2004 .

[4]  M. H. Rubinstein,et al.  The compaction properties of mixtures of ibuprofen and hydroxypropylmethyl cellulose , 1998 .

[5]  L. E. Holman,et al.  The significance of slopes of the semilogarithmic relationship between hardness and solid fraction of porous compacts , 1991 .

[6]  P. J. Denny Compaction equations: a comparison of the Heckel and Kawakita equations , 2002 .

[7]  H. Leuenberger Compression of binary powder mixtures and solubility parameters of solids , 1985 .

[8]  R.,et al.  Density-Pressure Relationships in Powder Compaction , 2010 .

[9]  G. P. Agrawal,et al.  The Preparation and Evaluation of Albendazole Microspheres for Colonic Delivery , 2004 .

[10]  H. Leuenberger,et al.  Percolation Theory and Compactibility of Binary Powder Systems , 1990, Pharmaceutical Research.

[11]  H. Frijlink,et al.  Predicting mechanical properties of compacts containing two components , 2004 .

[12]  H. Leuenberger,et al.  The application of percolation theory to the compaction of pharmaceutical powders , 1993 .

[13]  M. Kuentz,et al.  Validity of a Power Law Approach to Model Tablet Strength as a Function of Compaction Pressure , 2010, AAPS PharmSciTech.

[14]  H. Diogo,et al.  Thermochemistry of paracetamol , 2010 .

[15]  E. Doelker,et al.  Influence of the Organization of Binary Mixes on Their Compactibility , 1999, Pharmaceutical Research.

[16]  Bruno C. Hancock,et al.  Predicting the Tensile Strength of Compacted Multi-Component Mixtures of Pharmaceutical Powders , 2006, Pharmaceutical Research.

[17]  K. Marshall,et al.  Use of a Compaction Simulator System in Tabletting Research , 1989 .

[18]  Hans Leuenberger,et al.  Rational estimation of the optimum amount of non-fibrous disintegrant applying percolation theory for binary fast disintegrating formulation. , 2008, Journal of pharmaceutical sciences.

[19]  B. Leclerc,et al.  Investigation and modelling approach of the mechanical properties of compacts made with binary mixtures of pharmaceutical excipients. , 2006, European journal of pharmaceutics and biopharmaceutics : official journal of Arbeitsgemeinschaft fur Pharmazeutische Verfahrenstechnik e.V.

[20]  [A compaction equation for binary powder mixtures]. , 1985, Pharmaceutica acta Helvetiae.

[21]  P. Karehill The Importance of Intermodular Bonding Forces and the Concept of Bonding Surface Area , 1995 .

[22]  N. Rasenack,et al.  Crystal habit and tableting behavior. , 2002, International journal of pharmaceutics.

[23]  H. Leuenberger,et al.  Percolation theory — a novel approach to solid dosage form design , 1987 .

[24]  G. Bolhuis,et al.  BONDING CHARACTERISTICS BY SCANNING ELECTRON-MICROSCOPY OF POWDERS MIXED WITH MAGNESIUM STEARATE , 1978 .

[25]  Eugene Ryshkewitch,et al.  Compression Strength of Porous Sintered Alumina and Zirconia , 1953 .

[26]  J. Dodds,et al.  Predictions of tensile strength of binary tablets using linear and power law mixing rules. , 2007, International journal of pharmaceutics.

[27]  Ian J Hardy,et al.  Predictive and correlative techniques for the design, optimisation and manufacture of solid dosage forms , 2003, The Journal of pharmacy and pharmacology.

[28]  D. Jones,et al.  Development, Optimization, and Scale-Up of Process Parameters , 2009 .

[29]  L. E. Holman The compaction behaviour of particulate materials. An elucidation based on percolation theory , 1991 .

[30]  Hans Leuenberger,et al.  The compressibility and compactibility of powder systems , 1982 .

[31]  M. Kuentz,et al.  A new theoretical approach to tablet strength of a binary mixture consisting of a well and a poorly compactable substance. , 2000, European journal of pharmaceutics and biopharmaceutics : official journal of Arbeitsgemeinschaft fur Pharmazeutische Verfahrenstechnik e.V.

[32]  M. Kuentz,et al.  Comparison of different mathematical models for the tensile strength-relative density profiles of binary tablets. , 2004, European journal of pharmaceutical sciences : official journal of the European Federation for Pharmaceutical Sciences.

[33]  C. Gabaude,et al.  Effects of true density, compacted mass, compression speed, and punch deformation on the mean yield pressure. , 1999, Journal of pharmaceutical sciences.

[34]  M. Amin,et al.  Comparison Studies on the Percolation Thresholds of Binary Mixture Tablets Containing Excipients of Plastic/Brittle and Plastic/Plastic Deformation Properties , 2004, Drug development and industrial pharmacy.

[35]  Bruno C. Hancock,et al.  A simple predictive model for the tensile strength of binary tablets. , 2005, European journal of pharmaceutical sciences : official journal of the European Federation for Pharmaceutical Sciences.

[36]  L. F. Athy Density, Porosity, and Compaction of Sedimentary Rocks , 1930 .

[37]  H. Leuenberger,et al.  Percolation Theory and the Role of Maize Starch as a Disintegrant for a Low Water-Soluble Drug , 2007, Pharmaceutical development and technology.

[38]  H. Leuenberger,et al.  Influence of Loading Volume of Mefenamic Acid on Granules and Tablet Characteristics Using a Compaction Simulator , 2008, Pharmaceutical development and technology.

[39]  I. Shapiro,et al.  Studies on the Aging of Precipitates and Coprecipitation. XXXVIII. The Compressibility of Silver Bromide Powders. , 1947 .

[40]  G. Ragnarsson Force- Displacement and Network Measurements , 1995 .

[41]  J. Sonnergaard,et al.  A critical evaluation of the Heckel equation. , 1999, International journal of pharmaceutics.

[42]  J. Fell Compaction Properties of Binary Mixtures , 1995 .

[43]  Metin Çelik,et al.  Overview of Compaction Data Analysis Techniques , 1992 .

[44]  P. Schmidt,et al.  Some Physicochemical Properties of Mefenamic Acid , 2000, Drug development and industrial pharmacy.

[45]  Jukka Ilkka,et al.  Prediction of the compression behaviour of powder mixtures by the Heckel equation , 1993 .

[46]  H. Vromans,et al.  Densification properties and compactibility of mixtures of pharmaceutical excipients with and without magnesium stearate , 1988 .

[47]  I SHAPIRO,et al.  Studies on the aging of precipitates and coprecipitation; the compressibility of silver bromide powders. , 1947, The Journal of physical and colloid chemistry.

[48]  Ragnar Ek,et al.  Compression behaviour and compactability of microcrystalline cellulose pellets in relationship to their pore structure and mechanical properties , 1995 .

[49]  Kimio Kawakita,et al.  Some considerations on powder compression equations , 1971 .

[50]  Vijay Kumar,et al.  Comparative evaluation of powder and tableting properties of low and high degree of polymerization cellulose I and cellulose II excipients. , 2007, International journal of pharmaceutics.

[51]  C. Thornton,et al.  A theoretical model for the stick/bounce behaviour of adhesive, elastic-plastic spheres , 1998 .

[52]  G. Bolhuis,et al.  Tensile strength of tablets containing two materials with a different compaction behaviour. , 2000, International journal of pharmaceutics.

[53]  H. Leuenberger,et al.  Percolation theory and physics of compression , 1997 .

[54]  A. J. Forsyth,et al.  A Simple Model Incorporating the Effects of Deformation and Asperities into the van der Waals Force for Macroscopic Spherical Solid Particles. , 2000, Journal of colloid and interface science.

[55]  J. Kolar̆ík A model for the yield strength of binary blends of thermoplastics , 1994 .

[56]  J. B. Mielck,et al.  Considerations about the theoretically expected crushing strength of tablets from binary powder mixtures: double layer tablets versus arithmetic additivity rule. , 2006, European journal of pharmaceutics and biopharmaceutics : official journal of Arbeitsgemeinschaft fur Pharmazeutische Verfahrenstechnik e.V.

[57]  Vijay Kumar,et al.  Comparative evaluations of powder and mechanical properties of low crystallinity celluloses, microcrystalline celluloses, and powdered celluloses. , 2002, International journal of pharmaceutics.

[58]  H. Leuenberger,et al.  The compactibility of powder systems - a novel approach , 1984 .