| Literature DB >> 26901192 |
Wei Zhou1,2,3,4, Yonghua Wang5, Aiping Lu6,7,8,9, Ge Zhang10,11,12,13.
Abstract
Drug discovery is a risky, costly and time-consuming process depending on multidisciplinary methods to create safe and effective medicines. Although considerable progress has been made by high-throughput screening methods in drug design, the cost of developing contemporary approved drugs did not match that in the past decade. The major reason is the late-stage clinical failures in Phases II and III because of the complicated interactions between drug-specific, human body and environmental aspects affecting the safety and efficacy of a drug. There is a growing hope that systems-level consideration may provide a new perspective to overcome such current difficulties of drug discovery and development. The systems pharmacology method emerged as a holistic approach and has attracted more and more attention recently. The applications of systems pharmacology not only provide the pharmacodynamic evaluation and target identification of drug molecules, but also give a systems-level of understanding the interaction mechanism between drugs and complex disease. Therefore, the present review is an attempt to introduce how holistic systems pharmacology that integrated in silico ADME/T (i.e., absorption, distribution, metabolism, excretion and toxicity), target fishing and network pharmacology facilitates the discovery of small molecular drugs at the system level.Entities:
Keywords: ADME/T; drug discovery; network pharmacology; systems pharmacology
Mesh:
Substances:
Year: 2016 PMID: 26901192 PMCID: PMC4783977 DOI: 10.3390/ijms17020246
Source DB: PubMed Journal: Int J Mol Sci ISSN: 1422-0067 Impact factor: 5.923
Figure 1Flowchart for systems pharmacology-based drug discovery.
The methods of drug–target interactions prediction.
| Method | Description | Advantages | Disadvantages |
|---|---|---|---|
| Ligand-based | Based on the similarity of known ligands | Applicable when the structure of the receptor site is unknown | Not applicable when no ligands for a given protein exist |
| Structure-based | Based on binding of ligands to active sites of the target protein | Rich information on various target proteins | Not applicable to proteins whose 3D structures are unknown |
| Phenotype-based | Based on the desired biological phenotypic information | Applicable to the genome-scale computation | Possibly ignore valuable computation from other types of data sources |
Important topological characteristics in static network.
| Network Characteristics | Definition | Biological Entities and Functions |
|---|---|---|
| Node | Basic component interacting (pair-wise) with other node(s) | Small-molecular (metabolic network) |
| Genes (genetic regulatory network) | ||
| Proteins (protein-protein network) | ||
| Edge | A relationship between the nodes | Connection may be physical, regulatory, genetic interaction |
| Metabolic network: enzyme-catalyzed reactions | ||
| Genetic regulatory network: expression data | ||
| Degree | Number of links to other nodes | Associated with topological robustness of biological networks |
| Betweenness | Number of shortest paths that pass through each node | Important for finding non-hub crucial nodes or classifying hubs according to their positions in the network |
| Closeness | Number of link to the center | Only applicable to connected networks |
| Eigenvector | Influence of a node in a network | Assigning relative scores to all nodes in the network |
Figure 2Topological structure of static network.
Figure 3Modeling and simulation flow chart of dynamic network.
Summary of different methods used in dynamic network.
| Method | Description | Reaction | Equation | Advantages | Disadvantages |
|---|---|---|---|---|---|
| ODEs | Series of reaction-rate equations solved using numerical methods | Well understood formalism | Limited to temporal modeling | ||
| Deterministic | Assumed high concentrations and uniform mixing | ||||
| Produces graphs or tables of reagent production and consumption | Fast | Brittle | |||
| Mathematically robust | |||||
| PDEs | Expresses spatial and temporal dependence through partial derivatives | Well understood formalism | Complicated | ||
| Possible to be fast | Difficult to implement or generalize | ||||
| Bases on numerical methods | With diffusion of molecules at rate D1 | Mathematically robust | Unable to model state of discontinuous transitions | ||
| Produces numeric output of concentrations and | Enables modeling of time- and space-dependent process | Brittle |