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Vesicular Transport (Overview)

3 pathways of vesicular transport
  • Secretory pathway: delivers cargo to the plasma membrane.
  • Endocytic pathway: uptake cargo from the plasma membrane.
  • Retrieval pathway: recycles cellular molecules.
Key facts about vesicular transport:
  • Compartment lumens mix via the transport intermediate.
  • The membrane of each vesicle maintains its orientation.
  • If the cell is growing, the secretory pathway is more active than the endocytic pathway.
Steps in secretory pathway
  • Transport vesicles bud from the ER and carry content away from it to cis side of Golgi.
  • Vesicular budding and fusion mediates the transport of cargo through the Golgi stacks, from cis to trans side.
  • Cargo exits the Golgi via a transport vesicle on trans side.
  • Transport vesicles fuse with plasma membrane or with endosomes (and then lysosomes).
Steps in endocytotic pathway
  • Early endosome forms from plasma membrane and extracellular materials.
  • Early endosome targets cargo to late endosomes.
  • Late endosomes then deliver cargo to lysosomes, which degrade cargo.
The retrieval pathway takes several forms
  • Endosomes can return cargo to the cell surface via recycling endosomes.
  • Cargo in early and late endosomes can also return to the Golgi for reuse.
  • Vesicles can deliver proteins from the trans face to the cis face of the Golgi.
  • Vesicles can return proteins from the golgi to the ER as well.
3 steps of vesicular formation
  • Cargo selection. Incorporation of cargo into a vesicle is carefully regulated to ensure that only the correct cargo gets transported.
  • Vesicular budding. deformation of the hydrophobic membrane bilayer and breaking off of the membrane into a vesicle
  • Vesicular targeting and fusion. Highly regulated just like cargo selection.
Cellular compartments are topologically equivalent when:
• Molecules can get from one to another without having to cross a membrane. • Nuclear envelope, ER, Golgi, transport vesicles, endosomes, lysosomes, and extracellular space = topologically equivalent