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https://dr.pogodin.studio/scientific-consulting

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935qV1ArF+H2LoAUxU9bASL2qMStYQcnSykWFfwIVjmEQNwkBVJaCPE2oF7UWbKj4oqRBsArocFvK1EXYqxdue6XRdr2ADaZKzoMxWaGLWfIQG9raTDppNwXX5z0NRsjtepvgN688iNYnd/8fJOkEIipvfgfRZ+o0LRsxdoD/kdl5bAs7XKOqitDP86Y1kryFqW0tBBS8mTKCw/VZ0qJPFVJEJ1q25zDj1fRRLDi2IBoVQjLIWl9Umzwxoa5vveJu3MvMtne2LfscQ1uQ7EZCq4cJ8Hqx
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gkda783jfaO2zNKSYLMNpdc++v2Yj5vy51nMnW0jJg3ZjhwOGcktmvwsCr3RDH7Uc/bNvUGtLp2BmYogLbLc+NN8S9YqUVSZsLb84cQQPW+YDYVEQP0Nt+hB5L16OlbYSWjt6r2n4AlZEKW7TDqDJW9Q8vhVnclIL4p6hYbSExHx2oz1lUqjF3x35T4C0eTZJxnDGnsUt4Ly9L
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
23hpcGbN6siIJLj46b/W8MpEXCnuFD+IvNLE5jsrBNPdsa7BAEsVsqvRpbCJD9Qnw9ZSuNM09Isf0dxSZt9gCZUZc4vCtkDBnPRu7Q6u5jNOGho64owQLmssSNwzc18Dz2ULSvv4l8f7/0WfUJsEJVK4Yn04R0nh1PNCpWlSJKG1xDnreNJnheqeXqN2GUpyjnRWaz9NdEaaegH8q58/0U2yf4+19cu2GpGqg7RSZ9AHodS6sIGE91yHfhl2VJeCI0CQL6Zruhwn3djKciGaca6Y5KczxvIAOGJFdZ41dStz6QcXdM+75xxi6R6f2QSUQz0hE7XXaoOslDknUIynmgS3SXpPDmEHrw5T8TdtyHYY1JyIE+4jeNEI5zP73itWoviVKeVtakwQ9J/XVadwsGGAkoiQWeD70+ZNycoZMu/RShJ3ss5He03Qf0Z7Od4+z4q/XDGiiFRa1M+HIismkYbvbEWoUZBlL1/U3lJdsAJ5QYRhv6I3fmGJhqQIrW0DQu+wy3ObwqNBUH5AyPNcRirWMER66fdfuzspB9Hw2hiK7go9nWqH/MdCl28nRhfrglEB7RnzCnUgnnsYXqtAqmD+DE+Nuuf1DKAPmRDwKk82ysc44M5Q6HBZxJ8f5Vf9ISSXIKzuOTf6AaPt3kWl0z7t95/2CkJmK1gAJ2hhKyi/JR4lU9nUTOnTZIkdnYcXk7PzAQ6tYMkFACZw1j6S+nztTrXprNyHP1gGbYGlt1+yEvZIfR4P/bPcZHJRNBE4GfkD99CS6At2b4irVIENA5K3i3K3A6DrlLZwwak/3jc4n60OaoZzZcb7bTqFQ/85u/tiwDoRli3LUD3viky4QGhQCe+5Dxtxlzin4JhpfGnHQyktaEKYUY6xyCPFrXePF4/ZF+UG3aXpuYEdjU4vdjXqcEQNT7CU90ItB/gCV/mSd9deffIxXX36DdM06rpqmc2sogGLNGxl8RaftAF6jDFS5obcS2TIeW/XYywiSdU0CIxEjus1HBsv4urudvFEbigvanaPT4uMBbNrFjl+YDFQYLBBQNq4LEeTHL/QtUmJZPFI9xU/DAmYfMiZKeh0VZHAAyr3I/MuiIzRRYLUJEBtunGuA8lfLTrBwCens+XSM3NTl/xPbgFAwNCzpOFn/vlPcGn7fhr/zElK+3B904Z215z3uUNQz/ktcqTJDE+aeSYchxRiQ+5rnvU+4Yybku2cqDGMoMjWgAR7YbdTU2btb88sLQPwAOZfcM9JWWiEP1R6PfdEWdA3Mb3+0ZscDQmWwlMevrjKUbpxfmhe8N5yj57ZobXAhUvERI2a6SgpG1ztLyw2i10GAg2BgXN0DD1PiTgHm/QuH3/Hw0GFQIj+MYm7vNYg1DGnvO1+GEO3RDqubCweRakKEyrsuP6OZLLv250l5zfUY7TKo1+GO1YTIP07ylFGYpAoy3afBtJIQO2WshonUEgaiWqnu7SnWvE8XAA0DG19sQB0GR2E95NEt25Z9WWrZ1jWXecZIkPVt2zM/idFwyOG6C/Rf/jmzRoOYj+Lcx5IQd8k1QOjyPkqH1+/SLhwr5i38Uphhs8HT4gC5bCGd7ZBE5kZHt2nh3Xgwk+NLowMCDIENC9NphdVVvu21Py0mWolkBAXyvMYbx7Jb6sItL8G6TY3hlOcOvQS+xFT+dzOaFY52IagksVKPQjgQKs0rN/rwh02VEhA8Wgvr3aQDMQKDG2Fwqveex4aigC9gV3ILH3C4ahoUtLStFPWILxka9+3fpJ7jN07wIGuqYAj+VwlxPoIGRYFUUh19JKnBU24TMOdBzrQAewb5UZmWGr9qxXw41NDjnKxjqe0JSFOlkbv90kxeeblfiHd+RwMnZEbJ+DEe1hXqirp922xp3ebZTi4DsNnSInfV5RSyNy+t5d4JoAZhdEbx9lUxzrXiBkffhn4hi6lyPJ7uP3tuB7FBBabtjaD5FcEE0r+9u1M1KdnN8xS0LNxJC94yIVRZuBzkBdqzpnVexdJrD3Js8+69hmGhpg4XxV0u6L7rLWDhZ9fPV90B6ea24fdHafuftA2QO/DhUZkAYZRO9ueX+BzfYUUYOkKbdjGVokyskcm6v8IRCabx97Jx1SEc+/uCCPekFrv8YywCcRPwnxz4iR/0jkCov4Y9GnlIiAPWJQi4jepf9YgZx15Njue/B1UqkyOUwh3podOD0z1F4h1tAm6mlDm5C9hCecNns1/K6QU6UalBO7iOB35DxK8CA4+c7wzQQFUsUcxfVzRCRgZz8UBHwEi+7V9lrmft/6OMYU31RNjzyFAqFBGn8RRvxAY6wwiAGSK1aziiu9TqGIzgNRW1yHihzTtoNOY14CSdwkFgXnVVtEld9YttI+dpVNg7SjTdAe8MOEbGS0Bwj5Anim1sAzMIhQRM7NDmtrhIV9gN6JaA5QF4rg5RQ5XQuTcX+v7NM3fP6QgpNDpjPOiaJ9sgWXUVYJ6ErimzQpjTlo5vmvV5LvjJ9K61XEBopgPbiAL1hFFHAGVgkUVzpeYfQHIc3LlcRptonjG9aqnCXZ2oNEllIdXUnZmcc4AfG5zIDOtSZ0M7bblaS6XvQmGVr1hHLrrN0pq2ebfDX4OAdVpFRGzsGHMNURG/RvHyE4qkyLzuwHI9Op8eDX/94/60RjwzNzq4ntw+Blsh+zyNYmkjp0qtrz0CtI4k2hkuceV9v2WDfLo+urnhiFGvqZwOwXJLlLdhX4ko2ZDHvYJ4oKyWqG8dAK7bMU4geJcIKMBm/ol/IT4HcNaqHiTSDM0MholfUR0pkoNeg5pBougaxhNtDTqm/Yz7dGCvsZPObDjkc2Wd9OPW17VQ/txfSAHs9N4h60AFqIyIXp5PgCIHyrpgcL9ntN/G9KfkWxmM6Widir7cqWf8DnVp66PB4LN+e2ZNOYcIlJUjUPi/X9PqyCzp664Omueo24Q/J7bjbgmzi/sM8EFg/Ms5iTxuXnLSiVImIjDImZF0njKLGsJhKwswhA4U2Wb8K+5glHDN7gmKacjvdiu0M/Syat131sDI0eRcamZpHiuNR4cG5zWvXmhlpUsae8yVAU2CyGo4hBRm00fUYbPGAutqp7pA8pgFrSPJVJHVq4scd5kRCuVnKNh5+NdRye7efn8aMAh8G4pIBNZrUGDiyrodupUpXo4SghhW2K8C3pCNEO+OeOv0reZ/clOrds3VahaUvolLRNdZbu36XoWzxYdWDX7/kBUa2kIHbmsS/51kGqb2PTvym4k8QmlNaH7EIQMy+fnfdzoukeI8n/JmhZ/MurA5wfnkit6Zg8LOPw+zHjvcmmbBCQJUbE9zSUzY9jQ5Evt891qmEXTg/FioEV9SSvyNlB9w1wRw29PIy0TFv17KPiB5xjvuQaL8L2V5mmpvpuCIXR5McX2HR9QEjP7+9+S0T3Lk3j1pX+Un37Pa3uXr0IDHPc6qafYXP0x59GFcnNXoG/eDN0nQu0sani2eQrxBePfgKBHowpeU3tEwmyojCN53BcRKYDTqqn4EFt8phT+jV0HXr9AJyyW+q7SM3hto2lopM++PNisxLorvLaPmhSQ7rg6tdsaH3KIAunTXYQNqKmceNTylViYoLVz9e0lrGZ64aqxsX6cRi3+GM0qFUv9xOG3luzdJKap7AWv2HSiVweeMrdtZ7d1R5ELE33gNuSsHcIE3vP7mFDWV5gOleOqXr87BOSfSGCX5Nq71rc5Wx5fP3fvB0OhwQn6nHGGlkNJ65bDsaBn3aG74kr572C9h0dHSy/4HSKf7yk0d97oE6gE+uEGXHoYKPB37F262bojXhXdnhCT765SmkYYvBqKmDloBxiLFC5p88jiJhJ6gyT9kM97TzenaxWeZosLw2qoAZxCBuh9yKP37N+LGptNLovcFRaDSEtS/r/KTUDd4JI2e1hXfenCzymFMyrrFs4TeClunA9PcD1j32Rj25HFEtG8Wlg+jg7WcnfSD4fY0DqLaUS/c2aFokEPn3VfMSDYw2/7E5G1jpLvV/l5e+9QR/JEbxJB3GQ3ZBtVPpJpe4rYBMDgMSXUNnD6IFDrFUOT7TSyZE41epc90i2RyDmrJJILUktZBAwE7nEaZN/14eLrfFHOhSo84kQFTTwv59VVrWb8Vjgpqi7T3CUx4+e/O1A8sU/+lE7I2igxk0Yr3RgYzQkxc4jiQsjit7awSeTibmTdEkc2LmFTKeFV4AASZmM5bjErhWNoZdLAeGaC209q8U4fP4rY+eHpGTRspXhE2xdtCjyYCMUgv2jQV3QWsQPLkVhMfiMzyqfq1oVsKDv5n4zWLwYZTjMYRGYu57ADPgCMrlartFyw0tF9eHPAEenshnxKyWXK3XqRzXaReOT6t0chSZQZfbRNe21csf4timQTbn9QVyPerQjZkARsd5ooweOW8hWeNqMDh8IRpRKd7XHix1+TNiOq5ag6jvYYHaaZ9Xs5TssnoVCF+PbXFGbtwpIFTvMacO5ID5238SiZ3NoI5b1o8fqTq4UUDXKKz3JDviHfZ1VII8WHAXRDtYoQoLrYGQfnKCYJNAlh2Tw6zX2BBNrlbeAj+CkYo1ZHbUsfu2f8B2DNdGaca72XaTkgejjbIOFW0d/Gj2BmWy7DGi0kipKYgcgzL8TT8o4KyuUP48r7lUpAdqpSuoTlN+qEJ60WXnciqG3yo4FHDQ3Aq+24Sh1vRI2w70pCpOBYGugQ0SZ0jHEIu6jXH7NYXua5X8Cdflt7H791rUgW/IU3+UlNUikosOYT7Bo52VEULB7qYJ/LebG5ci5zQdq7S10ZLrW8009iDn/fKqbNH8PJQDZjUR0gstpsnjo5t0rdL1GI4guEEpYxX3rIIM+LVMw00cVFMTyB96imv44LVTdEoOsPhFM6qAcdDoNmmbc8GCYDwC1MGjQhiHaS859q8bMV/L+EfdHjJ6cS5BeHjeVnu5mF2MmGkB7jxrLPEwSYF1gqjStBoG3gNXSypowp8P78VAbn402mq7H64uECcxndGFjZWe0+MbbpG0a1jVu3vUcGUazJUZITPMUkUdXezf/HtU+iyYRNqz91TTZnFUcpXi/Tm9iRLFCqylStvgUh/tqbI26iSTAdFB+cjoZnmZMK1jBlcShKoSeb0bWieRCA2FHVwa6VZoUxYaw61V6+QCxOQuJAsnGX5FTlZXNkiu23ENc2pue73j3g3yW9YQG58TsvIYjLPgRksbNUOclisKJSDHJcwnGFWT8a8h8dIlw9iBPZdfl1tiA36u+znZguMzqNNomnd9V4zm5PLkImp9H/8hIHPhNi/CkmUiUtCn4DUvyMYXFYOC92IK9IuwkwYVPYXw88fRg1HmyWmmTJTlEIG5tZ8z8sC9DKWCQtZj2ny8IKa+Br7UR0YnnMDL5ZknRhZ40BWdRR+7r7TUAsuT9WKCQywM0MaPhkSHOOaysypqgdhJsCm8iqdpJ6CGRCAU0r67VE55mWnm8aUHScEjPVVE0IbJuZ+bsRPx5zjMPN8rk3dY5qhPwUgYA8BKjTCn+PINk4YlIiJQdBA28i8rhulHxt4D2PnC3pactNm1x5hpElrjo3I/TqD03ZhOW06M7gCEw4w+lLY0vBmBa11CWOPAp6BC8ACxsGzFMR8DmbM7+DgSq8yPXV/DQA6zT87vvyz4rQK8F4QtoIeiBNXiFod2tOJydXScM7NR5NrVwoqf2EcWSdV+JvLKscGx/cXJrZzOY4KJEAS
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2585GUMAyqzNyUFvi4lrr3Lyjnlu2tAXV4R6EEd3K+wg==">
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27<a href="/scientific-consulting?showDetails=true">Show As A Bibliography List</a></div><div class="ngKmWU"><div class="DmPLZY"><a class="hXmkf- YSfW5n" href="https://doi.org/10.1002/adfm.201605785" rel="noopener noreferrer" styleName="link" target="_blank"><span class="VDVI-X gv8ARe yPUo0z qGdwnf"><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span></span><img alt="Stabilization of Single Metal Atoms on Graphitic Carbon Nitride - Graphical Abstract" src="/static-assets/images/6172dc0ce87ca88a86af.jpg"/></a></div><div class="DmPLZY"><a class="hXmkf- YSfW5n" href="https://doi.org/10.1002/cctc.201402907" rel="noopener noreferrer" styleName="link" target="_blank"><span class="VDVI-X gv8ARe yPUo0z qGdwnf"><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span></span><img alt="Structure, Activity, and Deactivation Mechanisms in Double Metal Cyanide Catalysts for the Production of Polyols - Graphical Abstract" src="/static-assets/images/37a30cd95c9f1c2119b2.jpg"/></a></div><div class="DmPLZY"><a class="hXmkf- YSfW5n" href="https://doi.org/10.1063/1.4873586" rel="noopener noreferrer" styleName="link" target="_blank"><span class="VDVI-X gv8ARe yPUo0z qGdwnf"><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span></span><img alt="General model of phospholipid bilayers in fluid phase within the single chain mean field theory - Graphical Abstract" src="/static-assets/images/3ffecd12b57557bf7434.jpg"/></a></div><div class="DmPLZY"><a class="hXmkf- YSfW5n" href="https://doi.org/10.1021/cs500414p" rel="noopener noreferrer" styleName="link" target="_blank"><span class="VDVI-X gv8ARe yPUo0z qGdwnf"><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span></span><img alt="A more accurate Kinetic Monte Carlo approach to a monodimensional surface reaction: The interaction of oxygen with the RuO2 (110) surface - Graphical Abstract" src="/static-assets/images/c8accf357b9dbc259a7c.jpg"/></a></div><div class="DmPLZY"><a class="hXmkf- YSfW5n" href="https://doi.org/10.1016/j.bpj.2012.12.046" rel="noopener noreferrer" styleName="link" target="_blank"><span class="VDVI-X gv8ARe yPUo0z qGdwnf"><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span></span><img alt="Biophysical model of bacterial cell interactions with nanopatterned cicada wing surfaces - Graphical Abstract" src="/static-assets/images/c40a6994ce04a2c9a792.jpg"/></a></div><div class="DmPLZY"><a class="hXmkf- YSfW5n" href="https://doi.org/10.1007/s00253-012-4628-5" rel="noopener noreferrer" styleName="link" target="_blank"><span class="VDVI-X gv8ARe yPUo0z qGdwnf"><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span></span><img alt="Selective bactericidal activity of nanopatterned superhydrophobic cicada Psaltoda claripennis wing surfaces - Graphical Abstract" src="/static-assets/images/89037ac11dda2470fae6.jpg"/></a></div><div class="DmPLZY"><a class="hXmkf- YSfW5n" href="https://doi.org/10.1007/s11244-013-0093-3" rel="noopener noreferrer" styleName="link" target="_blank"><span class="VDVI-X gv8ARe yPUo0z qGdwnf"><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span></span><img alt="How theoretical simulations can address the structure and activity of nanoparticles - Graphical Abstract" src="/static-assets/images/66178f43b6522174d9ef.jpg"/></a></div><div class="DmPLZY"><a class="hXmkf- YSfW5n" href="https://doi.org/10.1002/smll.201200528" rel="noopener noreferrer" styleName="link" target="_blank"><span class="VDVI-X gv8ARe yPUo0z qGdwnf"><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span></span><img alt="Natural bactericidal surfaces: mechanical rupture of Pseudomonas aeruginosa cells by cicada wings - Graphical Abstract" src="/static-assets/images/1897dda82d1bcc001b5c.jpg"/></a></div><div class="DmPLZY"><a class="hXmkf- YSfW5n" href="https://doi.org/10.1021/nn3028858" rel="noopener noreferrer" styleName="link" target="_blank"><span class="VDVI-X gv8ARe yPUo0z qGdwnf"><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span></span><img alt="Nanoparticle-induced permeability of lipid membranes - Graphical Abstract" src="/static-assets/images/3c12805a9c8fee6a63c3.jpg"/></a></div><div class="DmPLZY"><a class="hXmkf- YSfW5n" href="https://doi.org/10.1021/nn204736b" rel="noopener noreferrer" styleName="link" target="_blank"><span class="VDVI-X gv8ARe yPUo0z qGdwnf"><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span></span><img alt="Biomolecule surface patterning may enhance membrane association - Graphical Abstract" src="/static-assets/images/e6ec62fcc837f6881d94.jpg"/></a></div><div class="DmPLZY"><a class="hXmkf- YSfW5n" href="https://doi.org/10.1021/nn102763b" rel="noopener noreferrer" styleName="link" target="_blank"><span class="VDVI-X gv8ARe yPUo0z qGdwnf"><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span></span><img alt="Surface patterning of carbon nanotubes can enhance their penetration through a phospholipid bilayer - Graphical Abstract" src="/static-assets/images/a38fb9df3f8dcc419274.jpg"/></a></div><div class="DmPLZY"><a class="hXmkf- YSfW5n" href="https://doi.org/10.1021/la201354s" rel="noopener noreferrer" styleName="link" target="_blank"><span class="VDVI-X gv8ARe yPUo0z qGdwnf"><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span></span><img alt="Coupled concentration polarization and electroosmotic circulation near micro/nanointerfaces: Taylor–Aris model of hydrodynamic dispersion and limits of its applicability - Graphical Abstract" src="/static-assets/images/f45eb5b8a3a90781647c.jpg"/></a></div><div class="DmPLZY"><a class="hXmkf- YSfW5n" href="https://doi.org/10.2174/157341311797483871" rel="noopener noreferrer" styleName="link" target="_blank"><span class="VDVI-X gv8ARe yPUo0z qGdwnf"><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span></span><img alt="Equilibrium insertion of nanoscale objects into phospholipid bilayers - Graphical Abstract" src="/static-assets/images/1d993ca635fc7ca5d029.jpg"/></a></div><div class="DmPLZY"><a class="hXmkf- YSfW5n" href="https://doi.org/10.1021/nn1016549" rel="noopener noreferrer" styleName="link" target="_blank"><span class="VDVI-X gv8ARe yPUo0z qGdwnf"><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span></span><img alt="Can a carbon nanotube pierce through a phospholipid bilayer? - Graphical Abstract" src="/static-assets/images/d6e21282cb4f023c9dcf.jpg"/></a></div><div class="DmPLZY"><a class="hXmkf- YSfW5n" href="https://doi.org/10.1039/B927437E" rel="noopener noreferrer" styleName="link" target="_blank"><span class="VDVI-X gv8ARe yPUo0z qGdwnf"><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span></span><img alt="Coarse-grained models of phospholipid membranes within the single chain mean field theory - Graphical Abstract" src="/static-assets/images/59226bf2b51b82a60701.jpg"/></a></div><div class="DmPLZY"><a class="hXmkf- YSfW5n" href="https://doi.org/10.1021/ma702710s" rel="noopener noreferrer" styleName="link" target="_blank"><span class="VDVI-X gv8ARe yPUo0z qGdwnf"><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span></span><img alt="Polymer globule as a nanoreactor - Graphical Abstract" src="/static-assets/images/68490f6f9edff053633f.jpg"/></a></div><div class="DmPLZY"><a class="hXmkf- YSfW5n" href="https://doi.org/10.1063/1.2940351" rel="noopener noreferrer" styleName="link" target="_blank"><span class="VDVI-X gv8ARe yPUo0z qGdwnf"><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span><span class="Y2rzbL gv8ARe yPUo0z PnhxFU"></span></span><img alt="Theoretical consideration of bulk free-radical copolymerization with allowance for the preferential sorption of monomers into globular nanoreactors - Graphical Abstract" src="/static-assets/images/c9dfc5d5344fe554cb00.jpg"/></a></div><div class="_4xKwp6"></div><div class="_4xKwp6"></div><div class="_4xKwp6"></div><div class="_4xKwp6"></div></div></div><div class="_1D1e6X">© ‌<a class="hXmkf-" href="https://dr.pogodin.studio" rel="noopener noreferrer" styleName="link" target="_blank">Dr. Pogodin Studio</a>, <!-- -->2018–2026<!-- --> — ‌<a class="hXmkf-" href="mailto:[email protected]" rel="noopener noreferrer" styleName="link" target="">[email protected]</a>‌ — ‌<a href="/scientific-consulting">Terms of Service</a></div></div><div class="mRD159 uawjkv"></div></div><!--/$--></div>
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