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Showing posts with the label Solid Waste Management

Solid Waste Leachate Treatment & Barrier Systems: Liner Contaminant Advection, Darcy Flow, and Advanced Oxidation Kinetics

Solid waste landfill leachate poses a severe contamination risk to underlying soil matrices and coastal/inland aquifers if contained improperly. Formed via rainwater percolation through decomposing municipal solid waste (MSW) layers, leachate accumulates high dissolved organic carbon, heavy metals, inorganic salts, and recalcitrant xenobiotic organics. Effective management relies on multi-layer barrier containment infrastructure and multi-stage biological/physicochemical treatment systems. Contaminant transport through engineered clay liner barriers (Compacted Clay Liners [CCL] or Geosynthetic Clay Liners [GCL]) under combined advective and diffusive forces is governed by 1D One-Dimensional Advection-Diffusion Equations . The steady-state solute flux ($J$) per unit area across a liner thickness $d_L$ under hydraulic head differential $\Delta h$ is evaluated as: $$J = v_a \cdot C_0 - D_m \cdot \frac{dC}{dz} = \left( \frac{K_L \cdot \Delta h}{d_L \cdot n_e} \right) \cdot C_0 - D_m \...

Plastic Waste Management: Polymer Kinetics, Mechanical & Chemical Recycling, and Microplastic Mitigation

Plastic waste management addresses the rapid accumulation of non-biodegradable synthetic polymers (such as Polyethylene Terephthalate [PET], High-Density Polyethylene [HDPE], Polyvinyl Chloride [PVC], and Polypropylene [PP]) in municipal solid waste streams. Characterized by high chemical stability and resistance to natural weathering, plastic waste requires specialized material recovery, mechanical reprocessing, and advanced chemical recycling kinetics to prevent long-term environmental accumulation. The thermal degradation of polymers during thermochemical recycling (such as pyrolysis and gasification) follows non-isothermal reaction kinetics evaluated using the Arrhenius Kinetic Equation : $$\frac{d\alpha}{dt} = k(T) \cdot f(\alpha) = A \cdot \exp\left(-\frac{E_a}{R \cdot T}\right) \cdot (1 - \alpha)^n$$ Where $\alpha$ is the degree of thermal conversion ($\frac{m_0 - m_t}{m_0 - m_\infty}$), $m_0$ is initial mass, $m_t$ is mass at time $t$, $m_\infty$ is final residual mass, ...

Solid Waste Management and Landfill Hydraulics: Leachate Generation Kinetics, Liner Permeability, and Gas Recovery Systems

Municipal Solid Waste (MSW) management involves the collection, segregation, biological stabilization, and ultimate engineered disposal of municipal refuse. Sanitary landfills represent the final containment facility designed to isolate non-recyclable solid waste from surrounding soil, surface water, and groundwater regimes. A critical hydraulic parameter in landfill design is the estimation of Leachate Generation Rates , which occur when percolating meteoric precipitation extracts dissolved organic and inorganic contaminants from decomposing waste layers. The water balance method evaluates potential leachate volume ($L_0$) as: $$L_0 = P - R - ET - \Delta S$$ Where $P$ is total precipitation, $R$ is surface runoff, $ET$ is evapotranspiration, and $\Delta S$ is the change in internal moisture storage capacity of the solid waste bed. Seepage velocity ($v_s$) through a compacted clay liner (CCL) under hydraulic head $h$ and liner thickness $d_c$ is evaluated using Darcy’s Law : ...