Robert Koslover
                                                                                                                                                    Certified Consultant
                                                         
                            
                         
                                                
    
        Please login with a confirmed email address before reporting spam
     
    
 
                                                Posted:
                            
                                2 years ago                            
                            
                                8 feb 2024, 09:55 GMT-5                            
                        
                        Updated:
                            
                                2 years ago                            
                            
                                8 feb 2024, 09:59 GMT-5                            
                        
                        
                                                    I don't know anything specific about nanogaps, but if/when I want to compute the electric field on/around some pointy geometric entity, I employ a relatively fine mesh on the boundary, compute the fields, and then inspect/plot the fields in that region.  Meshing makes a difference here.  If you need high confidence, keep refining the mesh, constraining it to be high quality, and re-running the model until the field value at the points/edges/surfaces in question stops changing too much.  If you have the time and memory, then maybe consider a higher element discretization (e.g., cubic or quadratic instead of linear).  You may also see differences in values plotted if you turn on/off various degrees of smoothing in the plot.  Inspect the plot in detail without smoothing, if you want to check if your mesh seems sane/fine enough.  Strong gradients in field between adjacent mesh elements may be cause for additional attention, and likely finer meshing, there.  You don't have to mesh everywhere super-finely, just where the (if serious) field enhancement occurs.  And you can usually guess where that is going to be (or is likely to be) in advance.  I also sometimes employ probes (surface or volume) to quantify or locate maximum fields, since the max field is often of interest when studying field enhancement.  There are also analytic approximations / sanity checks you can apply (you know, the sorts of things people used to do, such as conformal mapping, before these wonderful codes and computers made our lives so easy).
    -------------------
    Scientific Applications & Research Associates (SARA) Inc.
www.comsol.com/partners-consultants/certified-consultants/sara                                                 
                                                
                            I don't know anything specific about nanogaps, but if/when I want to compute the electric field on/around some pointy geometric entity, I employ a relatively fine mesh on the boundary, compute the fields, and then inspect/plot the fields in that region.  Meshing makes a difference here.  If you need high confidence, keep refining the mesh, constraining it to be high quality, and re-running the model until the field value at the points/edges/surfaces in question stops changing too much.  If you have the time and memory, then *maybe* consider a higher element discretization (e.g., cubic or quadratic instead of linear).  You may also see differences in values plotted if you turn on/off various degrees of smoothing in the plot.  Inspect the plot in detail without smoothing, if you want to check if your mesh seems sane/fine enough.  Strong gradients in field between adjacent mesh elements may be cause for additional attention, and likely finer meshing, there.  You don't have to mesh everywhere super-finely, just where the (if serious) field enhancement occurs.  And you can usually guess *where* that is going to be (or is likely to be) in advance.  I also sometimes employ probes (surface or volume) to quantify or locate maximum fields, since the max field is often of interest when studying field enhancement.  There are also analytic approximations / sanity checks you can apply (you know, the sorts of things people used to do, such as conformal mapping, before these wonderful codes and computers made our lives so easy).