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Glass analysis package in Abaqus

156,00 270,00
156,00 270,00
27 people watching this product now!

Material Includes

  • 1- Abaqus Files+Codes
  • 2- Paper+Document
  • 3- Tutorial Videos

Audience

  • 1- Mechanical Engineering
  • 2- Aerospace Engineering
  • 3- Military and Defense Engineering

What You Will Learn?

  • During this course, you'll learn everything about glass modeling and simulation in Abaqus through 10 comprehensive tutorials, such as the JH2, JHB material models, air blast, CEL explosion, Impact, composite panel, brittle damage, fluid cavity, and many other subjects.

About Course

Introduction to Glass Analysis and Simulation Using the Johnson-Holmquist Model in Abaqus

Glass is a brittle material widely used in defense, automotive, civil, and aerospace engineering due to its transparency, hardness, and relatively low density. However, its failure behavior under dynamic loading, such as high-velocity impacts, differs significantly from metals or polymers. Unlike ductile materials, glass exhibits sudden crack initiation, rapid propagation, and fragmentation. Accurately capturing this behavior in computational simulations requires constitutive models tailored for brittle materials.

One of the most widely used constitutive frameworks for brittle solids under high strain rates and pressures is the Johnson–Holmquist (JH) model, which exists in two primary forms: JH-1 and JH-2. Both were developed to describe the response of ceramics and glasses under conditions of impact, penetration, and blast loading.

In this package, during 10 different tutorials, all aspects of the glass modeling and simulation are investigated.


The Johnson-Holmquist (JH) Model

Key Features:

  • Designed for brittle materials such as glass, ceramics, and concrete.
  • Accounts for:
    • Elastic-plastic behavior at low stress.
    • Damage evolution leading to softening.
    • Strain rate effects (important for impact and blast scenarios).
    • Pressure dependence of strength (materials resist fracture more under confinement).
  • Capable of predicting fragmentation and pulverization of glass.

Core Components of the Model:

  1. Strength Model: Strength increases with pressure and strain rate.
  2. Damage Model: Progressive damage accumulates based on plastic strain and fracture energy.
  3. Equation of State (EOS): Describes the pressure-volume relationship, essential for capturing shock and compression effects in glass.

Implementation in Abaqus

In Abaqus/Explicit, brittle materials such as glass can be simulated using the Johnson–Holmquist Ceramic (JH-2) model, which is available through writing code in the input file to call the VUMAT, or the VUMAT user subroutine (not a native built-in model). This requires user coding or accessing third-party subroutines.

Applications

  • Ballistic impact on transparent armor systems (glass/ceramic composites).
  • Automotive safety (windshield fracture in a collision).
  • Aerospace (bird-strike on canopies, space debris impacts).
  • Civil engineering (glass façade blast resistance).

In summary: The Johnson–Holmquist model provides a robust framework to simulate brittle fracture and fragmentation of glass in Abaqus. Since the JH model is not a built-in option, it requires writing code in input or a VUMAT implementation, parameter calibration, and careful meshing strategies. Properly applied, it enables realistic prediction of glass behavior under extreme loading scenarios.

Course Content

Example-1: Analysis high-velocity impact on the Ceramic-Glass polypropylene
In this lesson, the analysis high-velocity impact on the Ceramic-Glass polypropylene (GFPP) panel in Abaqus is studied. The ceramic is modeled as a three-dimensional solid part. The GFPP part is modeled as a three-dimensional shell part with some layers. The Hashin criterion identifies four different modes of failure for the composite material. The four modes are tensile fiber failure, compressive fiber failure, tensile matrix failure, and compressive matrix failure. All the data are extracted from the research paper. To model ceramic behavior under severe load, the Johnson-Holmquist-Beissel (JHB) is selected. The JHB model consists of three main components: a representation of the deviatoric strength of the intact and fractured material in the form of a pressure-dependent yield surface, a damage model that transitions the material from the intact state to a broken state, and an equation of state (EOS) for the pressure-density relation that can include dilation (or bulking) effects as well as a phase change. Dynamic explicit steps and general contact interaction are used as input modifications. The proper boundary conditions, initial conditions, and meshes are assigned to all parts

  • Abaqus Files
  • Document
  • Tutorial Video
    29:05
  • Tutorial Video-2
    00:38

Example-2: Johnson–Holmquist-II model of glass under dynamic compression load
In this section, the simulation of the Johnson–Holmquist–II model of glass under dynamic compression load in Abaqus is investigated. The glass is modeled as a three-dimensional solid part. Johnson et al. proposed a JH-II model suitable for brittle materials and considering the strain rate effect. The model includes a strength model, a damage model, and a pressure state equation. They also give the relevant parameters of the float glass. The material constants of the JH-II model were derived from the results and used in the explosion test and impact test of laminated glass. The results showed that the improved JH-II model is effective and accurate for simulating the response of annealed glass under impact and explosion loads. The dynamic explicit step, proper contacts, load, and mesh are used to perform a reliable model.

Example-3: Air blast explosion over a composite panel(Silica glass-Aluminum-CFRP)
In this case, the analysis of the air blast explosion over a composite panel(Silica glass-Aluminum-CFRP) in Abaqus is done through a comprehensive tutorial. The silica glass is modeled as a three-dimensional part. The aluminum, as the middle layer, is modeled as a three-dimensional solid part. The CFRP as the backplate is modeled as a shell part with sixteen layers. Silica Glass has high physical and chemical resistance, and it has many applications in manufacturing. To model its material behavior under severe load, the brittle approach is suitable. Some brittle material models can be used in the Abaqus CAE or input coding. To model the aluminum material model, the Johnson-Cook hardening and damage are selected. The Johnson-Cook (JC) (Johnson & Cook, 1985) constitutive model is the most widely used constitutive model in predicting flow stress behavior because of its simplicity with fewer material constants. It is a temperature, strain, and strain-rate-dependent phenomenological model and is successfully used for a variety of materials with different ranges of deformation temperature and strain rates. To model CFRP behavior under blast load, Hahsin’s damage model is selected. Damage initiation refers to the onset of degradation at a material point. In Abaqus, the damage initiation criteria for fiber-reinforced composites are based on Hashin’s theory. A dynamic explicit step with a five-millisecond time is considered. The contact between the layers is assumed as a perfect contact, and a general contact is generated to consider all the other contacts in the contact domain. The CONWEP blast load method is used to define the mass and the location of the explosive charge.

Example-4: Modeling of the close explosion test of a glass shield
In this model, the simulation and modeling of the close explosion test of a glass shield in Abaqus is considered. The shield is modeled as a three-dimensional solid part, and the part is imported to Abaqus because of its curve. To model glass shield behavior under severe load, the Johnson-Holmquist model is selected. The Johnson-Holmquist material model (JH-2), with damage, is useful when modeling brittle materials, such as ceramics and glass, subjected to large pressures, shear strain, and high strain rates. The model attempts to include the phenomena encountered when brittle materials are subjected to load and damage, and is one of the most widely used models when dealing with ballistic impact on ceramics or glass. The model simulates the increase in strength shown by ceramics subjected to hydrostatic pressure as well as the reduction in strength shown by damaged ceramics or glasses. This is done by basing the model on two sets of curves that plot the yield stress against the pressure. The first set of curves accounts for the intact material, while the second one accounts for the failed material. The dynamic explicit step is appropriate for this type of analysis. The CONWEP method is considered the explosion method; in this way, we need to define the location and the mass of the explosive charge.

Example-5: Air blast explosion over the composite panel(glass+PVB)
In this study, the analysis of the air blast explosion over the composite panel(glass+PVB) is investigated through a practical tutorial. Explosions in air create characteristic pressure-time signatures that propagate outwards. Upon impact of the pressure waves with annealed glass, sharp glass fragments are formed, which can cause injuries. With blast loading threats, laminated glass is employed to increase protection by the glass fragments remaining adhered to the interlayer, and by the interlayer deforming to absorb the pressure loads. The two solid and deformable glass layers are used. Between those glass layers, the PVB material acts as a solid part. To model glass behavior under intensive load, such as blast or high velocity impact, the proper material model needs to be selected. Abaqus gives some material models that are available in the cae, input file, and VUMAT subroutine. In this case, the input file capability is selected to define a new material model for the glass. To model PVB material, the elastic-plastic behavior is selected. The dynamic explicit step is appropriate for this type of analysis. The mass scale technique is considered to reduce the stable time and also reduce the time of the simulation. The perfect or ideal contact is assumed between glass laminates and PVB, and also the surface-to-surface contact with stiffness can be used. The CONWEP air blast procedure is selected to apply the blast load on the panel surface.

Example-6: Analysis of the repetitive low-velocity impact on the composite panel(three glass layers+two epoxy layers)
In this section, the analysis of the repetitive low-velocity impact on the composite panel(three glass layers+two epoxy layers) is done through a practical model. The three glass layers are modeled as three-dimensional solid parts. The two glue or epoxy layers are modeled as a three-dimensional solid part. The rigid projectile and supporter are modeled as shell parts. To model epoxy behavior as a cohesive material, the traction elasticity type with damage criterion as the traction separation law is used. To model glass behavior under impact load, Abaqus has several material models that are appropriate for this type of simulation. Some of those material models are available through a subroutine code or input file capability. The dynamic explicit step with the mass scale technique to reduce the time of the simulation and ensure stability in the model is implied.

Example-7: Simulation of the Simulation CEL explosion over the glass panel and damage investigation
In this lesson, the simulation of the Simulation CEL explosion over the glass panel and damage investigation in Abaqus is studied. To model TNT behavior, the JWL equation of state is used. The Jones-Wilkens-Lee (or JWL) equation of state models the pressure generated by the release of chemical energy in an explosive. This model is implemented in a form referred to as a programmed burn, which means that the reaction and initiation of the explosive is not determined by shock in the material. Instead, the initiation time is determined by a geometric construction using the detonation wave speed and the distance of the material point from the detonation points. The air is modeled as Ideal gas with viscosity. To model glass behavior, Abaqus has some models that are used in different simulations. In this tutorial to consider glass damage and failure, the Holmquist model is used as an input file or VUMAT subroutine also can be used. The dynamic explicit procedure is appropriate for this type of analysis. The glass, air, and TNT are modeled as three-dimensional parts. The Eulerian domain is modeled as a three-dimensional Eulerian part.

Example-8: Modeling of the ballistic impact of a steel projectile on the soda-lime glass-Damage investigation
In this section, the modeling of the ballistic impact of a steel projectile on the soda-lime glass, and damage investigation in Abaqus software is done. Glass is a very complex material, whose modeling presents a significant challenge. Glass is very compressible and experiences densification that increases with time, temperature, pressure, and applied shear. It was demonstrated that pressure has a significant effect on its strength, where higher pressures produce higher strengths. Glass also appears to be strain-rate sensitive, and its flexural strength increases with the loading rate. Its spall strength is high, and its elastic limit marks the onset of fracture upon shock loading . Glass also exhibits scale effects where smaller samples are stronger than larger ones, as could be expected from a brittle defect-containing material. It also experiences time-dependent inelastic deformation and strength loss during the plate impact experiment. Glass and the projectile are modeled as three-dimensional parts

Example-9: Finite Element Analysis for Subsurface Damage in Glass under soccer ball impact
In this case, the Finite Element Analysis for Subsurface Damage in Glass under soccer ball impact in Abaqus software is investigated. An understanding of the response of brittle and ductile materials under hypervelocity impact is required for analysis of the space debris and micro meteoroid impact flux via retrieved spacecraft surfaces. Brittle material surfaces exposed in Low Earth Orbit include solar arrays and windows. Laboratory experiments can access only a small fraction of the impactor parameters encountered in space (velocity, diameter, density, shape, composition, and impact angle).In this simulation ball is modeled as a dimensional shell part and the glass as a solid part with half a mm thickness. To model ball behavior hyperelastic material has been used, and to define the glass behavior under high-pressure load with high strain rate, it is necessary to use a proper material model. The impact phenomenon is a dynamic process originally so a dynamic explicit is appropriate for it. Surface-to-surface contact with friction behavior is used to model the contact. In this tutorial, to model gas behavior FLUID CAVITY technique has been used with the molar heat capacity and molecular weight for the gas inside the ball. The glass needs a small mesh size to have a proper response under the impact, so it needs to use a smaller element size in the impact zone.

Example-10: Finite element simulation of air blast explosion over the glass-Damage analysis
In this tutorial, the Finite element simulation of the air blast explosion over the glass in Abaqus-Damage analysis is done through a comprehensive course. The glass and frame are modeled as a three-dimensional part. Elastic plastic material with the Johnson-Cook damage criterion is used to model steel frame behavior. To model glass material, Abaqus gives some models, one of which is elastic as shear modulus, Drucker-Prager plasticity, ductile damage criterion, and equation of state. By using those parameters the Abaqus can produce results for glass. Another procedure is the VUMAT subroutine or calling an embedded subroutine in the input file, which can provide the exact results.

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156,00 270,00
27 people watching this product now!

Material Includes

  • 1- Abaqus Files+Codes
  • 2- Paper+Document
  • 3- Tutorial Videos

Audience

  • 1- Mechanical Engineering
  • 2- Aerospace Engineering
  • 3- Military and Defense Engineering

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