|Year : 2011 | Volume
| Issue : 2 | Page : 75-87
Developing micro-/nanoparticulate drug delivery systems using "design of experiments"
Bhupinder Singh, Rahul Bhatowa, Chandra Bhushan Tripathi, Rishi Kapil
University Institute of Pharmaceutical Sciences, Panjab University, Chandigarh, India
|Date of Submission||28-Dec-2010|
|Date of Decision||09-Feb-2011|
|Date of Acceptance||09-Feb-2011|
|Date of Web Publication||28-Jun-2011|
University Institute of Pharmaceutical Sciences, Panjab University, Chandigarh - 160 014
Source of Support: None, Conflict of Interest: None
Of late, micro and nanoparticluate drug delivery systems have been gaining immense importance primarily attributed to their improved drug release controlling and targeting efficiencies. Also, the small particle size and desirable surface charge associated with these delivery systems render them suitable for specific applications like lymphatic uptake, pulmonary uptake, tumor targeting, brain targeting, etc. For decades, micro and nanoparticulate systems have been prepared by the conventional "trial and error" approach of changing One Variable at a Time (OVAT). Using this methodology, the solution of a specific problematic formulation characteristic can certainly be achieved, but attainment of the true optimal composition is never guaranteed. Thus, the present manuscript provides an updated account of the systematic approach "Design of Experiments (DoE)" as applicable to formulation development of microparticles and nanostructured systems. Besides providing a bird's eye view of the various experimental designs and optimization techniques employed for DoE optimization of such systems, the present manuscript also presents a copilation of the major micro/nano-structuctred systems optimized through DoE till date. In a nutshell, the article will act both as a ready reckoner of DoE optimization of micro/nano drug delivery systems and a catalyst in providing an impetus to young pharmaceutical "nano & micro" researchers to venture into the rewarding field of systematic DoE optimization.
Keywords: Contour plots, microparticles, nanoparticles, optimization, response surface
|How to cite this article:|
Singh B, Bhatowa R, Tripathi CB, Kapil R. Developing micro-/nanoparticulate drug delivery systems using "design of experiments". Int J Pharma Investig 2011;1:75-87
|How to cite this URL:|
Singh B, Bhatowa R, Tripathi CB, Kapil R. Developing micro-/nanoparticulate drug delivery systems using "design of experiments". Int J Pharma Investig [serial online] 2011 [cited 2017 Sep 26];1:75-87. Available from: http://www.jpionline.org/text.asp?2011/1/2/75/82395
| Introduction|| |
The concept of drug delivery has undergone a paradigm shift today from the erstwhile concept of "right medicine" to that of "right medicine" at the "right (target) site" at the "right time." Therapeutic treatment now, thus, aims at better efficacy through the delivery of drugs in a sustained and site-specific manner. With these technological inventions of the controlled and targeted drug delivery, the traditional tablet and liquid oral formulations have been metamorphosed into the novel drug delivery systems (DDS), including micro/nanoparticulate DDS (MiNaDDS). Several types of MiNaDDS, including microcapsules, microspheres, nanoparticles (polymeric as well as lipidic), vesicular systems, and self-emulsifying systems have been employed extensively owing to their paramount advantages over the unit dosage forms. These advantages comprise the reduced risk of systemic toxicity and local irritation, predictable gastric emptying rate, less variable absorption profiles, high bioavailability with minimum plasma fluctuations of drugs, controlled and targeted drug delivery, and reduced side effects.
The development of an effective MiNaDDS, however, invariably involves rational blending of a plethora of polymers and excipients. Optimizing the formulation composition and the manufacturing process of such a drug delivery product to furnish the desired quality traits is, therefore, a Herculean task. The traditional approach of optimizing a formulation or process essentially entails studying the influence of one variable at time (OVAT), while keeping others as constant. Using this OVAT approach, the solution of a specific problematic property can be achieved somehow, but attainment of the true optimum composition or process is never guaranteed.  This may be ascribed to the presence of interactions, i.e., the influence of one or more factors on others. The final product may be satisfactory but mostly suboptimal, as a better formulation might still exist for the studied conditions. Thus, the conventional OVAT approach of drug formulation development suffers from several pitfalls, like being strenuous, uneconomical, and inept to reveal interactions. Further, the OVAT methodology results only in "just satisfactory" solutions, as a detailed study of all variables is not possible. As one cannot establish "cause-and-effect" relationships using OVAT, it becomes futile when all variables are changed simultaneously. Also, the technique is highly time-consuming as it leads to unnecessary runs and batches.
Several drug product inconsistencies tend to prevail generally due to inadequate knowledge of the causal factor and response relationship during the OVAT approach. Of late, the systematic optimization approaches are being widely practiced to alleviate such inconsistencies. , This holistic approach encompassing the application of apt experimental designs coupled with the generation of mathematical equations and graphic outcomes, and depicting a complete picture of variation of the response(s) as a function of the factor(s) is termed as design of experiments (DoE). DoE techniques are thus far more beneficial, as they overcome most shortcomings inherent to the traditional OVAT approach. Prominent among all, DoE techniques yield the "best solution" in the presence of competing objectives and require fewer experiments to achieve an optimum formulation. It leads to a comprehensive understanding of the formulation system and can trace and rectify a "problem" in a remarkably easier manner. Further, the screening techniques employed as a part of DoE help in finding the "important" and "unimportant" input variables. One can simulate the product or process behavior using model equation(s) and thus save a significant amount of resources, namely, time, effort, materials, and cost. The remarkable feature of DoE is that it can predict the performance of formulations even without preparing them, and detect and estimate the possible interactions and synergies among variables.
Of late, DoE optimization techniques are becoming a regular practice globally, not only in the design and development of an assortment of new dosage forms, but also for modifying the existing ones. Be it a drug industry, institutional drug delivery resource, or federal compliance with USFDA, ICH, NIH, or ISO, DoE is being frequently sought after in drug discovery and development. The faster emerging area of quality by design (QbD) also requires the implementation of DoE precepts during different stages of product/process transformation.
| Basic Terminology|| |
The word optimize simply means to make as perfect, effective, or functional as possible. The term optimized has been used in the past to suggest that a product has been improved to accomplish the objectives of a development scientist. With respect to drug formulations or pharmaceutical processes, optimization is a phenomenon of finding "the best" possible composition or operating conditions. Accordingly, optimization has been defined as the implementation of systematic approaches to achieve the best combination of product and/or process characteristics under a given set of conditions. Of the numerous technical terms employed during DoE optimization, the vital ones are summarized in Box 1.[Additional file 1]
| Methodology|| |
The conduct of an experiment and the subsequent interpretation of its experimental outcome are the twin essential features of the general scientific methodology.  This can be accomplished only if the experiments are carried out in a systematic way and the inferences are drawn accordingly. The theme of the DoE optimization methodology provides thought-through and thorough information on diverse DoE aspects organized in a seven-step sequence as described in [Figure 1].
|Figure 1: Seven-step ladder for optimizing drug delivery systems (figure adopted from ref.)|
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The optimization study begins with Step I, where an endeavor is made to ascertain the initial drug delivery objective(s) in an explicit manner. Various main response parameters, which closely and pragmatically epitomize the objective(s), are chosen for the purpose. In Step II, the experimenter has several potential independent product and/or process variables to choose from. By executing a set of suitable screening techniques and designs, the formulator selects the vital few influential factors among the possible "so many" input variables. Before going to the more detailed study, experimental studies are undertaken to define the broad range of factor levels as well. During Step III, an apposite experimental design is worked out on the basis of the study objective(s), and the number and the type of factors, factor levels, and responses being explored. Working details on variegated vistas of the experimental designs, customarily required to implement the DoE optimization of drug delivery, have been elucidated in the subsequent section. Afterward, the response surface methodology (RSM) is characteristically employed to relate a response variable to the levels of input variables, and a design matrix is generated to guide the drug delivery scientist to choose optimal formulations. In Step IV, the drug delivery formulations are experimentally prepared according to the approved experimental design, and the chosen responses are evaluated. Later in Step V, a suitable mathematical model for the objective(s) under exploration is proposed, the experimental data thus obtained are analyzed accordingly, and the statistical significance of the proposed model discerned. Optimal formulation compositions are searched within the experimental domain, employing graphical or numerical techniques. This entire exercise is invariably executed with the help of pertinent computer software. Step VI is the penultimate phase of the optimization exercise, involving the validation of the response prognostic ability of the model put forward. The drug delivery performance of some studies, taken as the checkpoints, is assessed vis-à-vis that is predicted using RSM, and the results are critically compared. Finally, during Step VII, which is carried out in the industrial milieu, the process is scaled up and set forth ultimately for the production cycle.
| Experimental Designs|| |
An experimental design constitutes the pith of the entire DoE exercise. Before the selection of an experimental design, it is essential to demarcate the experimental domain (i.e., the area to be investigated) within the factor space (i.e., the broad range of factor studies). To accomplish this task, first a pragmatic range of an experimental domain is embarked upon and the levels and their number are selected so that the optimum lies within its realm. While selecting the levels, one must see that the increments between them should be realistic. Too wide increments may miss finding the useful information between the levels, while a too narrow range may not yield accurate results.
There are numerous types of experimental designs to choose from. Various commonly employed experimental designs for RSM, screening, and factor influence studies during the pharmaceutical product/process development of micro/nanoparticulate systems include
- Factorial designs
- Fractional factorial designs
- Plackett-Burman designs
- Optimal designs
- Central composite designs
- Box-Behnken designs
- Taguchi designs
- Equiradial designs
- Mixture designs
The salient features of above-mentioned designs are briefly stated in [Table 1].
|Table 1: Various experimental designs employed during drug delivery optimization|
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Selection of the experimental design
The choice of a design among the various types of available options depends upon the amount of resources available and the degree of control over making wrong decisions (i.e., Type I and Type II errors for testing hypotheses) that the experimenter desires. It is a good idea to choose a design that requires somewhat fewer runs than the budget permits, so that the center point runs can be added to check for curvature in a two-level screening design and backup resources are available to redo runs that have processing mishaps. By and large, low-resolution designs like FDs (full or fractional), PBDs, or Taguchi designs suffice the purpose of simpler screening of a large number of experimental parameters. Screening designs support only the linear responses. Thus, if a nonlinear response is detected, or a more accurate picture of the response surface is required, a more complex design type is necessary. Hence, when the investigator is interested in estimating interaction and even quadratic effects, or intends to have an idea of the local shape of the response surface, the response surface designs, capable of detecting curvatures, are used. The compilation in [Table 2] acts as a help guide while selecting an experimental design, based upon the desired motive of the study.
|Table 2: Application of important experimental designs depending upon the nature of factor, models, and strategies|
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Search for the optimum
Optimization of one response or the simultaneous optimization of multiple responses can be accomplished either graphically or numerically.
Known popularly as response surface analysis, graphical optimization displays the area of feasible response values in the factor space. One or more of the following techniques may be employed for this purpose.
FD = fractional design; FFD = fractional factorial design; PBD = Plackett-Burman design; CCD = central composite design; BBD = Box-Benkhen design; SMD = simplex mixture design; TGD = Taguchi design; D-OD = D-optimal design; EQD = equiradial design.
Location of the stationary point
After completing the experimental work, often the goal of the formulation scientist is to locate the optimum. [Figure 2]a and b shows the location of the stationary points in the case of a maximum and minimum, respectively. The case in which the stationary point is not a maximum or minimum is known as the saddle point, as shown in [Figure 2]c.
|Figure 2: Diagrammatic representation of contour lines for the location of the stationary point, S. (a) Maximum; (b) minimum; (c) saddle point|
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When the number of factors investigated is large, i.e., more than two, use of a graphical procedure cannot be interpreted with dexterity.
Search brute force methods are employed for choosing the upper and lower limits of the responses of interest. The response surfaces in these search methods, as defined by the appropriate equations, are searched to find the combination of independent variables yielding the optimum. Two major steps are used - feasibility search and grid search. The feasibility search method is used to locate a set of response constraints that are just at the limit of possibility. Subsequently, the exhaustive grid search is applied, wherein the experimental range is further divided into a grid of specific size and searched methodically.
The response surfaces or contour plots are superimposed over each other to search for the best compromise visually, as depicted in [Figure 3]. Minimum and maximum boundaries are set for acceptable objective values. The region is highlighted wherein all the responses are acceptable. Within this area, an optimum is located, trading off different responses. An overlay plot can also be termed as a combined contour plot.
Mathematical optimization methods (numerical optimization)
Graphical analysis is usually preferred in the case of a single response. However, in cases of multiple responses, it is usually advisable to conduct numerical or mathematical optimization first to uncover a feasible region.
Desirability function involves a way of overcoming the difficulty of multiple, sometimes opposing, responses. Objective function methods are used to seek an optimum formulation by solving for a maximum or a minimum in the presence of equality and/or inequality constraints. The Lagrangian method can be used for the optimization of functions expressed by introducing a slack variable for each inequality constraint.
Model diagnostic plots
The goodness of fit of a model can be investigated using one or more of the plots illustrated in [Figure 4]:
|Figure 4: Model diagnostic plots to investigate the goodness of the fit of the proposed model(s). (a) Predicted versus actual; (b) studentized residuals versus predicted; (c) studentized residuals versus run; (d) normal probability plots; (e) outlier T plot; (f) Cook's distance plot; (g) leverage plot; (h) Box-Cox plot (figure adopted from ref.)|
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- Actual versus predicted: A graph is plotted between the actual and the predicted response values. ,, This helps in detecting a value or a group of values that are not easily predicted by the model.
- Residuals versus predicted: Residual (or error) is the quantitative difference between the observed and the predicted response(s). Studentized residuals are the residuals converted to their standard deviation units.
- Residuals versus run: This is a plot of the residuals versus the order of the experimental runs. It checks for the "lurking variables" that may have influenced the response during the experiment.
- Residuals versus factor: This is a plot of the residuals versus any selected factor. It checks whether the variance, not accounted for by the model, is different for different levels of a factor.
- Normal probability plot: It investigates the normal probability distribution of residuals, as judged from the linear trend of the points, when plotted on a probit scale.
- Outlier T: This is a measure of by how many standard deviations the actual value deviates from the value predicted after deleting the point in question.
- Cook's distance: This provides measures of the influence, potential or actual, of the individual runs. 
- Leverage: This is a measure of the degree of influence of each point on the model fit.
- Box-Cox plot for power transforms: The Box-Cox plot is a tool to help determine the most appropriate power transformation for the application to response data. 
Computer use in optimization
The merits of DoE optimization techniques are galore and their acceptability upbeat. Putting such rational approaches into practice, however, usually involves a great deal of mathematical and statistical intricacies. Today, with the availability of powerful and economical hardware and that of the comprehensive DoE software, the erstwhile computational hiccups have been greatly simplified and streamlined. Computer software have been used almost at every step during the entire optimization cycle ranging from the selection of design, screening of factors, use of response surface designs, generation of the design matrix, plotting of 3D response surfaces and 2D contour plots, application of optimum search methods, interpretation of the results, to finally, the validation of the methodology. Hence, when selecting a DoE software package, it is important to look for not only a statistical engine that is fast and accurate, but also the following:
Box 2 [Additional file 2] lists some commonly used computer software packages for DoE optimization, especially in pharmacircles, along with their respective web sources.
- A simple graphic user interface (GUI) that is intuitive and easy-to-use
- A well-written working manual with tutorials to get off to a quick start
- A wide selection of designs for screening and optimizing processes or product formulations
- A spreadsheet flexible enough for data entry as well as dealing with missing data and changed factor levels
- Graphic tools displaying the rotatable 3D response surfaces, 2D contour plots, interaction plots, and the plots revealing model diagnostics
- Facility to randomize the order of experimental runs
- Design evaluation tools that will reveal aliases (i.e., confounded or equal effects) and other potential pitfalls
- After-sales technical support, online help, and training offered by manufacturing vendors.
Drug delivery optimization: A literature instance
DoE has successfully been employed to optimize wide-ranging objectives in pharmaceutical sciences including preformulation studies, stability kinetic studies, organoleptic evaluation of a drug or its formulation, drug-excipient interactions, performance evaluation procedures of the formulation or process, procedures, procedures for assaying the drug content, or validation of the methods. 
Also, experimental designs have long been employed to optimize various industrial products and/or processes like, FDs since 1926, the screening designs since 1946,  CCDs since 1951,  and SMDs since 1958.  The use of optimization techniques using DoE, however, permeated into the field of pharmaceutical product/process development around four decades ago. 
The first literature report on the rational use of optimization appeared in 1967, when a tablet of sodium salicylate was optimized using an FD.  Since then, these systematic approaches have been put into practice in the development of drug formulations at a steady pace. Among the conventional dosage forms, tablets have predominantly been investigated for the purpose, whereas, among various DDS, CR matrices have majorly been studied, followed by microparticulates and nanoparticulates. An updated account of DoE optimization studies on MiNaDDS is provided herein.
Microparticulate systems offer numerous advantages not only to pharmaceutical sciences but all biomedical sciences. Microencapsulation helps to separate a core material from its environment until it is released, thereby improving its stability, extending the core's shelf-life, and providing a sustained and controlled release. Owing to these salient advantages, the literature abounds in reports regarding the formulation of microparticles, microcapsules, and microspheres. [Table 3] provides a selected instance of various microparticulate systems optimized using DoE.
Pharmaceutical nanotechnology has witnessed a recent upsurge due to several advantages of nanoparticles over other drug delivery systems. Their size allows them to be administered intravenously via injection unlike other colloidal systems which occlude both needles and capillaries. Due to their small size, they can pass through the sinusoidal spaces in the bone marrow and spleen more efficiently as compared to other systems like microspheres. Also, due to their large surface area, they have a higher loading capacity. [Table 4] provides a selected instance of various polymeric and lipidic nanoparticulate systems optimized using DoE.
Self-emulsifying drug delivery systems (SEDDS) possess unparalleled potential in improving the oral bioavailability of poorly water-soluble drugs. Following their oral administration, these systems rapidly disperse in gastrointestinal fluids, yielding micro- or nanoemulsions containing the solubilized drug. Owing to its miniscule globule size, the micro/nanoemulsified drug can easily be absorbed through lymphatic pathways, bypassing the hepatic first-pass effect. [Table 5] provides an account of self-emulsifying systems optimized using DoE.
Liposomes are artificially prepared vesicles made of a lipid bilayer. Liposomes can be filled with drugs, and used to deliver drugs for cancer and other diseases. Liposomes can be prepared by disrupting biological membranes, for example by sonication. Liposomes can be composed of naturally derived phospholipids with mixed lipid chains (such as egg phosphatidylethanolamine) or other surfactants. [Table 6] provides an account of liposomal systems optimized using DoE.
Microemulsions are clear, stable, isotropic liquid mixtures of oil, water, and surfactant, frequently in combination with a co-surfactant. The aqueous phase may contain salt(s) and/or other ingredients, and the "oil" may actually be a complex mixture of different hydrocarbons and olefins. In contrast to ordinary emulsions, microemulsions form upon simple mixing of the components and do not require the high-shear conditions generally used in the formation of ordinary emulsions. The two basic types of microemulsions are direct (oil dispersed in water, o/w) and reversed (water dispersed in oil, w/o).
In ternary systems such as microemulsions, where two immiscible phases (water and oil) are present with a surfactant, the surfactant molecules may form a monolayer at the interface between the oil and water, with the hydrophobic tails of the surfactant molecules dissolved in the oil phase and the hydrophilic head groups in the aqueous phase. As in the binary systems (water/surfactant or oil/surfactant), self-assembled structures of different types can be formed, ranging, for example, from (inverted) spherical and cylindrical micelles to lamellar phases and bicontinuous microemulsions, which may coexist with predominantly oil or aqueous phases. [Table 7] provides an account of microemulsions optimized using DoE.
| Epilog|| |
The pioneering approach of DoE has become an integral and cardinal phenomenon globally in drug delivery, especially in the industrial milieu. DoE optimization can make modifying the existing formulations and meeting the redefined objectives much simpler. The industrial payoffs of the approach are exceptional, as it offers product development solutions with fairly small involvement of men, materials, machination, and money. A pharmaceutical scientist should earnestly consider the use of DoE studies particularly when finding the correct compromise is not simple and straightforward. Accordingly, it has been found to be particularly valid for nanostructured and microparticulate systems.
The more the formulator knows about the system, the better he or she can define it, and the higher precision he can monitor it with. Hence, one must envision the entire DoE exercise as a whole. The hiccups in optimizing a pharmaceutical formulation are due to the difficulties in understanding the real cause-and-effect relationships. Defining the relationship between the formulation or process variables and quality traits of the formulation is almost an impossible task without the application of experimental designs. Trial and error OVAT methods, in this regard, can never allow the formulator to know the proximity of any particular formulation to optimal drug delivery solution.
Notwithstanding the outstanding benefits of DoE optimization, the experimenter should certainly not consider it as a magic wand to solve all product development problems, as there is no surrogate to the pharmaceutical wisdom, art, or rationale. A wise scientist can even choose the influential variables through his vast experience and observation, bypassing the rigors of screening and factor influence studies. If incorrect choice of experimental designs during DoE optimization can jeopardize the reliability of prediction, an inept choice of experimental domain may either miss the optimum or require much more number of experiments to find the same.
The merits of DoE are numerous and benefits galore. Still there are several experimenters in the developing nations who have not yet endeavored in DoE. A significant jump in DoE information and its impact on production capability have not yet been obtained. It is the most opportune time for them to get started first. A journey of hundred miles starts with a single leap. Eventually, the day would not be quite far when the enormous utilities of DoE could be harvested by drug industry and research to their fullest advantage. 
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[Figure 1], [Figure 2], [Figure 3], [Figure 4]
[Table 1], [Table 2], [Table 3], [Table 4], [Table 5], [Table 6], [Table 7]
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