Charles ReVelle
Biographic Data
| ID | 6369498 |
|---|---|
| NAME | Charles ReVelle |
| GIVEN NAMES | Charles |
| FAMILY NAME | ReVelle |
| SIGNATURE | REVELLE C |
| AFFILIATIONS | Johns Hopkins University |
| VERIFIED | No |
| TOTAL WORKS | 14 |
| TOTAL CITATIONS | 51 |
| AUTHOR COUNT | 14 |
| EDITOR COUNT | 0 |
| FIRST PUBLICATION YEAR | 1970 |
| LATEST PUBLICATION YEAR | 2005 |
| H-INDEX | 3 |
Biological reserves, rare species and the trade-off between species abundance and species diversity
A probabilistic fire-protection siting model with joint vehicle reliability requirements
A Probabilistic Fire‐protection Siting Model With Joint Vehicle Reliability Requirements
Clean Coal/Dirty Air
An Operational Approach to Welfare Considerations in Applied Public-Facility-Location Models
The paper discusses several criteria by which locational alternatives for public facilities should be evaluated, and suggests metrics for quantifying these criteria in terms of the decision variables of the models that are often used in applied public-facility-location problems. Subsequently, multiobjective programming is considered as an important tool in locational analysis, and several applications of vector optimization techniques in that con…
A Spatial Model for the Location Construct of Teitz
A spatial model for the location construct of Teitz
Determining Ambulance-Hospital Locations for On-Scene and Hospital Services
Network models, incorporating several new impedance measures, for the location of ambulances and hospitals are introduced. Although the minimization of average impedance is frequently stated as a criterion in location models, the impedance does not usually embrace more than a single link, such as the time taken from a facility to a demand point. Here the impedance is extended to include not only the primary link between facility and demand but al…
The maximal covering location problem
Optimal location under time or distance constraints
Optimal Location Under Time or Distance Constraints
A mathematical model for resource allocation in population programs
The reduction of population growth rates through family planning programs is being attempted in many of the developing nations of the world. This activity lends itself aptly to mathematical modeling. Building from the well-known difference equation model of population growth, a model is constructed which integrates population dynamics, program activities, and resource consumption. The model may be used predictively to assess the outcome of variou…
The Location of Emergency Service Facilities
This paper views the location of emergency facilities as a set covering problem with equal costs in the objective. The sets are composed of the potential facility points within a specified time or distance of each demand point. One constraint is written for each demand point requiring “cover,” and linear programming is applied to solve the covering problem, a single-cut constraint being added as necessary to resolve fractional solutions.
Central Facilities Location
The problem of central facilities location consists of designating m of n communities (m < n) as centers in such a way that the average distance or time travelled per person is a minimum.The average distance (or time) is equal to the sum of the products of population and miles (or minutes) travelled divided by the sum of the populations.Define a; = the population of the ith community si = the miles (or minutes) which individuals from the ith comm…
The maximal covering location problem
Optimal Location Under Time or Distance Constraints
An Operational Approach to Welfare Considerations in Applied Public-Facility-Location Models
The paper discusses several criteria by which locational alternatives for public facilities should be evaluated, and suggests metrics for quantifying these criteria in terms of the decision variables of the models that are often used in applied public-facility-location problems. Subsequently, multiobjective programming is considered as an important tool in locational analysis, and several applications of vector optimization techniques in that con…
Optimal location under time or distance constraints
A Spatial Model for the Location Construct of Teitz
Determining Ambulance-Hospital Locations for On-Scene and Hospital Services
Network models, incorporating several new impedance measures, for the location of ambulances and hospitals are introduced. Although the minimization of average impedance is frequently stated as a criterion in location models, the impedance does not usually embrace more than a single link, such as the time taken from a facility to a demand point. Here the impedance is extended to include not only the primary link between facility and demand but al…
A mathematical model for resource allocation in population programs
The reduction of population growth rates through family planning programs is being attempted in many of the developing nations of the world. This activity lends itself aptly to mathematical modeling. Building from the well-known difference equation model of population growth, a model is constructed which integrates population dynamics, program activities, and resource consumption. The model may be used predictively to assess the outcome of variou…
Central Facilities Location
The problem of central facilities location consists of designating m of n communities (m < n) as centers in such a way that the average distance or time travelled per person is a minimum.The average distance (or time) is equal to the sum of the products of population and miles (or minutes) travelled divided by the sum of the populations.Define a; = the population of the ith community si = the miles (or minutes) which individuals from the ith comm…
The Location of Emergency Service Facilities
This paper views the location of emergency facilities as a set covering problem with equal costs in the objective. The sets are composed of the potential facility points within a specified time or distance of each demand point. One constraint is written for each demand point requiring “cover,” and linear programming is applied to solve the covering problem, a single-cut constraint being added as necessary to resolve fractional solutions.
Optimal location under time or distance constraints
Optimal Location Under Time or Distance Constraints
A mathematical model for resource allocation in population programs
The reduction of population growth rates through family planning programs is being attempted in many of the developing nations of the world. This activity lends itself aptly to mathematical modeling. Building from the well-known difference equation model of population growth, a model is constructed which integrates population dynamics, program activities, and resource consumption. The model may be used predictively to assess the outcome of variou…
The maximal covering location problem
Determining Ambulance-Hospital Locations for On-Scene and Hospital Services
Network models, incorporating several new impedance measures, for the location of ambulances and hospitals are introduced. Although the minimization of average impedance is frequently stated as a criterion in location models, the impedance does not usually embrace more than a single link, such as the time taken from a facility to a demand point. Here the impedance is extended to include not only the primary link between facility and demand but al…
A Spatial Model for the Location Construct of Teitz
A spatial model for the location construct of Teitz
An Operational Approach to Welfare Considerations in Applied Public-Facility-Location Models
The paper discusses several criteria by which locational alternatives for public facilities should be evaluated, and suggests metrics for quantifying these criteria in terms of the decision variables of the models that are often used in applied public-facility-location problems. Subsequently, multiobjective programming is considered as an important tool in locational analysis, and several applications of vector optimization techniques in that con…
Clean Coal/Dirty Air
A probabilistic fire-protection siting model with joint vehicle reliability requirements
A Probabilistic Fire‐protection Siting Model With Joint Vehicle Reliability Requirements
Biological reserves, rare species and the trade-off between species abundance and species diversity
Computer Science (12 works) · Facility Location and Emergency Management (10 works) · Engineering (7 works) · Operations research (7 works) · Mathematics (6 works) · Business (4 works) · Evacuation and Crowd Dynamics (4 works) · Vehicle Routing Optimization Methods (4 works) · Citation (3 works) · Geography (3 works)