Dimitrios G. Papanikas
University of Patras
Network
Latest external collaboration on country level. Dive into details by clicking on the dots.
Publication
Featured researches published by Dimitrios G. Papanikas.
International Journal of Computing | 2008
Dimitrios N. Gkritzapis; Elias Panagiotopoulos; Dionissios P. Margaris; Dimitrios G. Papanikas
A mathematical model is based on the full equations of motion set up in the no-roll body reference frame and is integrated numerically from given initial conditions at the firing site. The computational flight analysis takes into consideration the Mach number and total angle of attack effects by means of the variable aerodynamic coefficients. For the purposes of the present work, linear interpolation has been applied for aerodynamic coefficients from the official tabulated database. Static stability is examined. The aerodynamic jump has the most important effect and is examined more closely for projectile and bullet flight trajectories.
14th AIAA/AHI Space Planes and Hypersonic Systems and Technologies Conference | 2006
Dimitrios E. Mazarakos; Dimitrios E. Sikoutris; Elias Panagiotopoulos; Dionissios P. Margaris; Dimitrios G. Papanikas
The aeroheating phenomenon that is being developed at the hypersonic speeds during a spacecrafts atmospheric reentry, leads to high thermal loads in the stagnation regions. The accurate calculation of the heat load is crucial for the optimum design (thickness and composition) of the spacecrafts Thermal Protection System (TPS). The heat load is being calculated using the Fay-Riddell theory. The wall temperature is calculated by the modified Fay-Riddell model. Finally an explicit numerical method is created for the through-thickness temperature profile calculation for various Thermal Protection System material models.
AIAA/CIRA 13th International Space Planes and Hypersonics Systems and Technologies Conference | 2005
Elias Panagiotopoulos; Dionissios P. Margaris; Dimitrios G. Papanikas
A flexible synthetic metho d is developed for predicting the nominal entry trajectory of space vehicles without any simplifications, combining flight dynamics with parallel accurate aerothermodynamic analysis of the stagnation point region during hypersonic flight. For Earth atmosph ere the aerothermal estimation takes into consideration the real gas effects by means of the thermodynamic and transport properties of air as a thermochemical reacting gas in high entry temperatures. For the present work the Mollier chart of equilibrium ai r has been applied as transferred by polynomials. The accurate extreme convective stagnation heating loads are estimated and compared with other engineering analytical methods. The aerodynamic coefficients of the examined ballistic and lifting bodies are t aken for the hypersonic flight regime. The U.S. Standard Atmosphere model for Earth is applied whereas for other planetary atmospheres appropriate polynomial expressions taking from official tabulated data are used. The efficiency of the developed method i s proven by comparisons of velocity, stagnation point heat transfer and wall temperature results with corresponding computational and experimental data of known entry trajectories of Space Shuttle flight STS -40, Hermes spacecraft and a Apollo like capsule. Nomenclature r = distance of the vehicle from the planet’s center of gravity, m � = longitude of the vehicle’s position, rad � = latitude of the vehicle’s position, rad V = velocity relative to the planet, m/s � = flight path angle between the local hor izontal plane and velocity vector, rad � = heading angle between the local parallel of latitude and the projection of velocity vector on the horizontal plane, rad � = angle of attack of the vehicle, rad � = bank angle of the vehicle, rad n = angle of thrus t of the vehicle, rad m = vehicle mass, kg Lref = reference length, m Sref = reference area, m 2 RN = nose radius, m � = emissivity of vehicle wall
COMPUTATION IN MODERN SCIENCE AND ENGINEERING: Proceedings of the International Conference on Computational Methods in Science and Engineering 2007 (ICCMSE 2007): VOLUME 2, PARTS A and B | 2008
Dimitrios N. Gkritzapis; Elias Panagiotopoulos; Dionissios P. Margaris; Dimitrios G. Papanikas
A full six degrees of freedom (6-DOF) flight dynami cs model is proposed for the accurate prediction of short and long-range trajectories of high and low spin-st abilized projectiles via atmospheric flight to fina l impact point. The projectile is assumed to be both rigid (non-flexibl e), and rotationally symmetric about its spin axis launched at low and high pitch angles. The projectile maneuvering motion dep ends on the most significant force and moment varia tions in addition to gravity and Magnus Effect. The computational flight analysis takes into consideration the Mach number and total angle of attack effects by means of the variable aerodynamic coefficients. For the purposes of the present work , linear interpolation has been applied from the tabulated database of McCoys book. The aforementioned variable flight model is c ompared with a trajectory atmospheric motion based on appropriate constant mean values of the aerodynamic projectile coefficients. Static stability, also called gyroscopic stability, is exa mined as a necessary condition for stable flight mo tion in order to locate the initial spinning projectile rotation. Static stabil ity examination takes into account the overturning moment variations with Mach number flight motion. The developed method gives satisfactory results compared with published dat a of verified experiments and computational codes on atmospheric dynamics model analysis.
14th AIAA/AHI Space Planes and Hypersonic Systems and Technologies Conference | 2006
Dimitrios E. Sikoutris; Dimitrios E. Mazarakos; Elias Panagiotopoulos; Dionissios P. Margaris; Dimitrios G. Papanikas
An analytical method is created for the calculation of the aerodynamic characteristics of Space Vehicles during their flight in hypersonic regime. The simplicity of this method lies on the fact that it only needs the Spacecrafts geometry in conjunction with a small number of experimental (wind tunnel) data. The analysis is based on the Newtonian Flow theory. Several basic assumptions are taken into account. The flow is considered inviscid, the pressure coefficient after the shockwave remains constant, the upper surface pressure coefficient is equal to zero and the lower surface pressure coefficient is given as a function of the Spacecrafts angle of attack. The Space Vehicle is modeled as a flat plate with constant unit-length wing span. The lift and drag coefficients during hypersonic flight can be calculated from the normal force coefficient and the Spacecrafts angle of attack. The lower surface of these Space Vehicles is considered be flat. Their dihedral angle is small. The wings top view is modeled with straight lines between known and predetermined points on the Spacecraft. Taking into account the fact that the Space Vehicles hypersonic aerodynamic attitude is similar to that of a flat plate, and it has finite and non-constant wing span which is modeled with straight lines as mentioned above, the Newtonian Flow theory is being developed for every Spacecraft separately. In the current analysis the Finite Wing Span Newtonian Flow (FWSNF) models for two specific Spacecrafts, the STS Shuttle Orbiter and the X-34 vehicle, are being developed in details.
ICCMSE '03 Proceedings of the international conference on Computational methods in sciences and engineering | 2003
E. S. Tentis; Dionissios P. Margaris; Dimitrios G. Papanikas
The modern gas pipeline distribution networks is of such scale and complexity that operate under transient conditions most of the times. The accurate and rapid prediction of the time dependent flow magnitudes is essential in order to achieve optimum cumulative deliverability and safe and reliable operation.
Comptes Rendus Mecanique | 2003
Evangelos Tentis; Dionissios P. Margaris; Dimitrios G. Papanikas
AIAA Atmospheric Flight Mechanics Conference and Exhibit | 2007
Dimitrios N. Gkritzapis; Elias Panagiotopoulos; Dionissios P. Margaris; Dimitrios G. Papanikas
Archive | 2004
Nikolaos Tachos; A. P. Fragias; Evgenios G. Fenekos; Dionissios P. Margaris; Dimitrios G. Papanikas
Archive | 2002
Evgenios G. Fenekos; Andronicos E. Filios; Dionissios P. Margaris; Anastasios P. Fragias; Dimitrios G. Papanikas